600-cell

Initial vertex: ${{ v} _1} = {\left[\begin{array}{c} 0\\ 0\\ 0\\ 1\end{array}\right]}$

Transforms for vertex generation:

$ { \tilde{T}} _i \in \left\{ \left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& 1& 0& 0\\ 0& 0& 1& 0\\ 0& 0& 0& 1\end{array}\right], \left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right], \left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right], \left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right] \right\}$

Vertexes:

${{{{{ T} _2}} {{{ V} _1}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ -{\frac{1}{2}}\\ -{\frac{1}{2}}\\ \frac{1}{2}\end{array}\right]}} = {{ V} _2}$
${{{{{ T} _2}} {{{ V} _2}}} = {\left[\begin{array}{c} \frac{1}{2}\\ -{\frac{1}{2}}\\ -{\frac{1}{2}}\\ \frac{1}{2}\end{array}\right]}} = {{ V} _3}$
${{{{{ T} _3}} {{{ V} _3}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0\\ -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{ V} _4}$
${{{{{ T} _2}} {{{ V} _4}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}\\ 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{ V} _5}$
${{{{{ T} _2}} {{{ V} _5}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0\end{array}\right]}} = {{ V} _6}$
${{{{{ T} _3}} {{{ V} _6}}} = {\left[\begin{array}{c} 0\\ -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{ V} _7}$
${{{{{ T} _2}} {{{ V} _7}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0\\ \frac{1}{2}\end{array}\right]}} = {{ V} _8}$
${{{{{ T} _2}} {{{ V} _8}}} = {\left[\begin{array}{c} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0\\ \frac{1}{2}\end{array}\right]}} = {{ V} _9}$
${{{{{ T} _3}} {{{ V} _9}}} = {\left[\begin{array}{c} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0\\ -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ V} _1} _0}$
${{{{{ T} _2}} {{{{ V} _1} _0}}} = {\left[\begin{array}{c} \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0\end{array}\right]}} = {{{ V} _1} _1}$
${{{{{ T} _2}} {{{{ V} _1} _1}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}\\ 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ V} _1} _2}$
${{{{{ T} _3}} {{{{ V} _1} _2}}} = {\left[\begin{array}{c} 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}\end{array}\right]}} = {{{ V} _1} _3}$
${{{{{ T} _2}} {{{{ V} _1} _3}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0\end{array}\right]}} = {{{ V} _1} _4}$
${{{{{ T} _2}} {{{{ V} _1} _4}}} = {\left[\begin{array}{c} \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0\end{array}\right]}} = {{{ V} _1} _5}$
${{{{{ T} _3}} {{{{ V} _1} _5}}} = {\left[\begin{array}{c} \frac{1}{2}\\ \frac{1}{2}\\ -{\frac{1}{2}}\\ -{\frac{1}{2}}\end{array}\right]}} = {{{ V} _1} _6}$
${{{{{ T} _2}} {{{{ V} _1} _6}}} = {\left[\begin{array}{c} 0\\ 1\\ 0\\ 0\end{array}\right]}} = {{{ V} _1} _7}$
${{{{{ T} _2}} {{{{ V} _1} _7}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ \frac{1}{2}\\ -{\frac{1}{2}}\\ -{\frac{1}{2}}\end{array}\right]}} = {{{ V} _1} _8}$
${{{{{ T} _3}} {{{{ V} _1} _8}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{ V} _1} _9}$
${{{{{ T} _2}} {{{{ V} _1} _9}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0\\ -{\frac{1}{2}}\end{array}\right]}} = {{{ V} _2} _0}$
${{{{{ T} _2}} {{{{ V} _2} _0}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}\\ 0\end{array}\right]}} = {{{ V} _2} _1}$
${{{{{ T} _3}} {{{{ V} _2} _1}}} = {\left[\begin{array}{c} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0\end{array}\right]}} = {{{ V} _2} _2}$
${{{{{ T} _2}} {{{{ V} _2} _2}}} = {\left[\begin{array}{c} 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{ V} _2} _3}$
${{{{{ T} _2}} {{{{ V} _2} _3}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0\end{array}\right]}} = {{{ V} _2} _4}$
${{{{{ T} _3}} {{{{ V} _2} _4}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}\\ 0\end{array}\right]}} = {{{ V} _2} _5}$
${{{{{ T} _2}} {{{{ V} _2} _5}}} = {\left[\begin{array}{c} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0\\ -{\frac{1}{2}}\end{array}\right]}} = {{{ V} _2} _6}$
${{{{{ T} _2}} {{{{ V} _2} _6}}} = {\left[\begin{array}{c} \frac{1}{2}\\ 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{ V} _2} _7}$
${{{{{ T} _3}} {{{{ V} _2} _7}}} = {\left[\begin{array}{c} \frac{1}{2}\\ 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{ V} _2} _8}$
${{{{{ T} _2}} {{{{ V} _2} _8}}} = {\left[\begin{array}{c} 0\\ \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ V} _2} _9}$
${{{{{ T} _2}} {{{{ V} _2} _9}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{ V} _3} _0}$
${{{{{ T} _3}} {{{{ V} _3} _0}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ -{\frac{1}{2}}\\ \frac{1}{2}\\ -{\frac{1}{2}}\end{array}\right]}} = {{{ V} _3} _1}$
${{{{{ T} _2}} {{{{ V} _3} _1}}} = {\left[\begin{array}{c} \frac{1}{2}\\ -{\frac{1}{2}}\\ \frac{1}{2}\\ -{\frac{1}{2}}\end{array}\right]}} = {{{ V} _3} _2}$
${{{{{ T} _2}} {{{{ V} _3} _2}}} = {\left[\begin{array}{c} 0\\ 0\\ 1\\ 0\end{array}\right]}} = {{{ V} _3} _3}$
${{{{{ T} _3}} {{{{ V} _3} _3}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}\end{array}\right]}} = {{{ V} _3} _4}$
${{{{{ T} _2}} {{{{ V} _3} _4}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ V} _3} _5}$
${{{{{ T} _2}} {{{{ V} _3} _5}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0\end{array}\right]}} = {{{ V} _3} _6}$
${{{{{ T} _3}} {{{{ V} _3} _6}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0\\ \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ V} _3} _7}$
${{{{{ T} _2}} {{{{ V} _3} _7}}} = {\left[\begin{array}{c} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0\\ \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ V} _3} _8}$
${{{{{ T} _2}} {{{{ V} _3} _8}}} = {\left[\begin{array}{c} 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}\end{array}\right]}} = {{{ V} _3} _9}$
${{{{{ T} _3}} {{{{ V} _3} _9}}} = {\left[\begin{array}{c} \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ V} _4} _0}$
${{{{{ T} _2}} {{{{ V} _4} _0}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}\end{array}\right]}} = {{{ V} _4} _1}$
${{{{{ T} _2}} {{{{ V} _4} _1}}} = {\left[\begin{array}{c} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0\end{array}\right]}} = {{{ V} _4} _2}$
${{{{{ T} _3}} {{{{ V} _4} _2}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ V} _4} _3}$
${{{{{ T} _2}} {{{{ V} _4} _3}}} = {\left[\begin{array}{c} \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ V} _4} _4}$
${{{{{ T} _2}} {{{{ V} _4} _4}}} = {\left[\begin{array}{c} 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ V} _4} _5}$
${{{{{ T} _3}} {{{{ V} _4} _4}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0\\ \frac{1}{2}\end{array}\right]}} = {{{ V} _4} _6}$
${{{{{ T} _2}} {{{{ V} _4} _6}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ V} _4} _7}$
${{{{{ T} _2}} {{{{ V} _4} _7}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}\\ 0\end{array}\right]}} = {{{ V} _4} _8}$
${{{{{ T} _3}} {{{{ V} _4} _8}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}\\ 0\end{array}\right]}} = {{{ V} _4} _9}$
${{{{{ T} _2}} {{{{ V} _4} _9}}} = {\left[\begin{array}{c} \frac{1}{2}\\ 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ V} _5} _0}$
${{{{{ T} _2}} {{{{ V} _5} _0}}} = {\left[\begin{array}{c} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0\\ \frac{1}{2}\end{array}\right]}} = {{{ V} _5} _1}$
${{{{{ T} _4}} {{{{ V} _5} _1}}} = {\left[\begin{array}{c} 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}\end{array}\right]}} = {{{ V} _5} _2}$
${{{{{ T} _2}} {{{{ V} _5} _2}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}\\ 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ V} _5} _3}$
${{{{{ T} _2}} {{{{ V} _5} _3}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}\\ 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ V} _5} _4}$
${{{{{ T} _3}} {{{{ V} _5} _4}}} = {\left[\begin{array}{c} 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ V} _5} _5}$
${{{{{ T} _3}} {{{{ V} _5} _5}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}\end{array}\right]}} = {{{ V} _5} _6}$
${{{{{ T} _2}} {{{{ V} _5} _6}}} = {\left[\begin{array}{c} 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ V} _5} _7}$
${{{{{ T} _2}} {{{{ V} _5} _7}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}\end{array}\right]}} = {{{ V} _5} _8}$
${{{{{ T} _3}} {{{{ V} _5} _8}}} = {\left[\begin{array}{c} 0\\ 0\\ -{1}\\ 0\end{array}\right]}} = {{{ V} _5} _9}$
${{{{{ T} _2}} {{{{ V} _5} _9}}} = {\left[\begin{array}{c} \frac{1}{2}\\ \frac{1}{2}\\ -{\frac{1}{2}}\\ \frac{1}{2}\end{array}\right]}} = {{{ V} _6} _0}$
${{{{{ T} _2}} {{{{ V} _6} _0}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ \frac{1}{2}\\ -{\frac{1}{2}}\\ \frac{1}{2}\end{array}\right]}} = {{{ V} _6} _1}$
${{{{{ T} _3}} {{{{ V} _6} _0}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}\\ 0\end{array}\right]}} = {{{ V} _6} _2}$
${{{{{ T} _2}} {{{{ V} _6} _2}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}\\ 0\end{array}\right]}} = {{{ V} _6} _3}$
${{{{{ T} _2}} {{{{ V} _6} _3}}} = {\left[\begin{array}{c} 0\\ \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ V} _6} _4}$
${{{{{ T} _3}} {{{{ V} _6} _4}}} = {\left[\begin{array}{c} 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{ V} _6} _5}$
${{{{{ T} _2}} {{{{ V} _6} _5}}} = {\left[\begin{array}{c} \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ V} _6} _6}$
${{{{{ T} _2}} {{{{ V} _6} _6}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ V} _6} _7}$
${{{{{ T} _4}} {{{{ V} _6} _7}}} = {\left[\begin{array}{c} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0\\ -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ V} _6} _8}$
${{{{{ T} _2}} {{{{ V} _6} _8}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0\\ -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ V} _6} _9}$
${{{{{ T} _2}} {{{{ V} _6} _9}}} = {\left[\begin{array}{c} 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}\end{array}\right]}} = {{{ V} _7} _0}$
${{{{{ T} _3}} {{{{ V} _7} _0}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ V} _7} _1}$
${{{{{ T} _2}} {{{{ V} _7} _1}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}\end{array}\right]}} = {{{ V} _7} _2}$
${{{{{ T} _2}} {{{{ V} _7} _2}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0\end{array}\right]}} = {{{ V} _7} _3}$
${{{{{ T} _4}} {{{{ V} _7} _2}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}\end{array}\right]}} = {{{ V} _7} _4}$
${{{{{ T} _2}} {{{{ V} _7} _4}}} = {\left[\begin{array}{c} \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ V} _7} _5}$
${{{{{ T} _2}} {{{{ V} _7} _5}}} = {\left[\begin{array}{c} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0\end{array}\right]}} = {{{ V} _7} _6}$
${{{{{ T} _3}} {{{{ V} _6} _8}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ -{\frac{1}{2}}\\ -{\frac{1}{2}}\\ -{\frac{1}{2}}\end{array}\right]}} = {{{ V} _7} _7}$
${{{{{ T} _2}} {{{{ V} _7} _7}}} = {\left[\begin{array}{c} 1\\ 0\\ 0\\ 0\end{array}\right]}} = {{{ V} _7} _8}$
${{{{{ T} _2}} {{{{ V} _7} _8}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ \frac{1}{2}\\ \frac{1}{2}\\ \frac{1}{2}\end{array}\right]}} = {{{ V} _7} _9}$
${{{{{ T} _4}} {{{{ V} _7} _7}}} = {\left[\begin{array}{c} \frac{1}{2}\\ -{\frac{1}{2}}\\ -{\frac{1}{2}}\\ -{\frac{1}{2}}\end{array}\right]}} = {{{ V} _8} _0}$
${{{{{ T} _2}} {{{{ V} _8} _0}}} = {\left[\begin{array}{c} \frac{1}{2}\\ \frac{1}{2}\\ \frac{1}{2}\\ \frac{1}{2}\end{array}\right]}} = {{{ V} _8} _1}$
${{{{{ T} _2}} {{{{ V} _8} _1}}} = {\left[\begin{array}{c} -{1}\\ 0\\ 0\\ 0\end{array}\right]}} = {{{ V} _8} _2}$
${{{{{ T} _3}} {{{{ V} _8} _2}}} = {\left[\begin{array}{c} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0\end{array}\right]}} = {{{ V} _8} _3}$
${{{{{ T} _2}} {{{{ V} _8} _3}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0\end{array}\right]}} = {{{ V} _8} _4}$
${{{{{ T} _2}} {{{{ V} _8} _4}}} = {\left[\begin{array}{c} 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ V} _8} _5}$
${{{{{ T} _3}} {{{{ V} _8} _0}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0\\ -{\frac{1}{2}}\end{array}\right]}} = {{{ V} _8} _6}$
${{{{{ T} _2}} {{{{ V} _8} _6}}} = {\left[\begin{array}{c} 0\\ \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ V} _8} _7}$
${{{{{ T} _2}} {{{{ V} _8} _7}}} = {\left[\begin{array}{c} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0\\ -{\frac{1}{2}}\end{array}\right]}} = {{{ V} _8} _8}$
${{{{{ T} _3}} {{{{ V} _8} _6}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0\\ \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ V} _8} _9}$
${{{{{ T} _2}} {{{{ V} _8} _9}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0\end{array}\right]}} = {{{ V} _9} _0}$
${{{{{ T} _2}} {{{{ V} _9} _0}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}\\ 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{ V} _9} _1}$
${{{{{ T} _3}} {{{{ V} _9} _1}}} = {\left[\begin{array}{c} 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}\end{array}\right]}} = {{{ V} _9} _2}$
${{{{{ T} _2}} {{{{ V} _9} _2}}} = {\left[\begin{array}{c} \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0\end{array}\right]}} = {{{ V} _9} _3}$
${{{{{ T} _2}} {{{{ V} _9} _3}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0\end{array}\right]}} = {{{ V} _9} _4}$
${{{{{ T} _3}} {{{{ V} _9} _4}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ -{\frac{1}{2}}\\ \frac{1}{2}\\ \frac{1}{2}\end{array}\right]}} = {{{ V} _9} _5}$
${{{{{ T} _2}} {{{{ V} _9} _5}}} = {\left[\begin{array}{c} 0\\ -{1}\\ 0\\ 0\end{array}\right]}} = {{{ V} _9} _6}$
${{{{{ T} _2}} {{{{ V} _9} _6}}} = {\left[\begin{array}{c} \frac{1}{2}\\ -{\frac{1}{2}}\\ \frac{1}{2}\\ \frac{1}{2}\end{array}\right]}} = {{{ V} _9} _7}$
${{{{{ T} _4}} {{{{ V} _9} _5}}} = {\left[\begin{array}{c} 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}\end{array}\right]}} = {{{ V} _9} _8}$
${{{{{ T} _4}} {{{{ V} _9} _4}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}\\ 0\end{array}\right]}} = {{{ V} _9} _9}$
${{{{{ T} _2}} {{{{ V} _9} _9}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}\\ 0\end{array}\right]}} = {{{{ V} _1} _0} _0}$
${{{{{ T} _2}} {{{{{ V} _1} _0} _0}}} = {\left[\begin{array}{c} 0\\ -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ V} _1} _0} _1}$
${{{{{ T} _4}} {{{{ V} _9} _1}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}\\ 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ V} _1} _0} _2}$
${{{{{ T} _2}} {{{{{ V} _1} _0} _2}}} = {\left[\begin{array}{c} \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0\end{array}\right]}} = {{{{ V} _1} _0} _3}$
${{{{{ T} _2}} {{{{{ V} _1} _0} _3}}} = {\left[\begin{array}{c} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0\\ \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ V} _1} _0} _4}$
${{{{{ T} _4}} {{{{ V} _8} _6}}} = {\left[\begin{array}{c} \frac{1}{2}\\ \frac{1}{2}\\ \frac{1}{2}\\ -{\frac{1}{2}}\end{array}\right]}} = {{{{ V} _1} _0} _5}$
${{{{{ T} _2}} {{{{{ V} _1} _0} _5}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ \frac{1}{2}\\ \frac{1}{2}\\ -{\frac{1}{2}}\end{array}\right]}} = {{{{ V} _1} _0} _6}$
${{{{{ T} _2}} {{{{{ V} _1} _0} _6}}} = {\left[\begin{array}{c} 0\\ 0\\ 0\\ -{1}\end{array}\right]}} = {{{{ V} _1} _0} _7}$
${{{{{ T} _3}} {{{{{ V} _1} _0} _7}}} = {\left[\begin{array}{c} 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ V} _1} _0} _8}$
${{{{{ T} _2}} {{{{{ V} _1} _0} _8}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}\end{array}\right]}} = {{{{ V} _1} _0} _9}$
${{{{{ T} _2}} {{{{{ V} _1} _0} _9}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}\end{array}\right]}} = {{{{ V} _1} _1} _0}$
${{{{{ T} _3}} {{{{{ V} _1} _0} _8}}} = {\left[\begin{array}{c} 0\\ -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ V} _1} _1} _1}$
${{{{{ T} _3}} {{{{ V} _6} _6}}} = {\left[\begin{array}{c} 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}\end{array}\right]}} = {{{{ V} _1} _1} _2}$
${{{{{ T} _2}} {{{{{ V} _1} _1} _2}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}\\ 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ V} _1} _1} _3}$
${{{{{ T} _2}} {{{{{ V} _1} _1} _3}}} = {\left[\begin{array}{c} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}\\ 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ V} _1} _1} _4}$
${{{{{ T} _3}} {{{{{ V} _1} _1} _4}}} = {\left[\begin{array}{c} 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ V} _1} _1} _5}$
${{{{{ T} _3}} {{{{ V} _6} _2}}} = {\left[\begin{array}{c} 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}\end{array}\right]}} = {{{{ V} _1} _1} _6}$
${{{{{ T} _3}} {{{{ V} _5} _7}}} = {\left[\begin{array}{c} 0\\ \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ V} _1} _1} _7}$
${{{{{ T} _4}} {{{{ V} _5} _5}}} = {\left[\begin{array}{c} \frac{1}{2}\\ 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ V} _1} _1} _8}$
${{{{{ T} _2}} {{{{{ V} _1} _1} _8}}} = {\left[\begin{array}{c} -{\frac{1}{2}}\\ 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ V} _1} _1} _9}$
${{{{{ T} _2}} {{{{{ V} _1} _1} _9}}} = {\left[\begin{array}{c} 0\\ -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ V} _1} _2} _0}$

All Transforms:

${{{{{ T} _2}} {{{ T} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{ T} _5}$
${{{{{ T} _3}} {{{ T} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{ T} _6}$
${{{{{ T} _4}} {{{ T} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{ T} _7}$
${{{{{ T} _3}} {{{ T} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{ T} _8}$
${{{{{ T} _4}} {{{ T} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{ T} _9}$
${{{{{ T} _2}} {{{ T} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _1} _0}$
${{{{{ T} _3}} {{{ T} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{ T} _1} _1}$
${{{{{ T} _4}} {{{ T} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _1} _2}$
${{{{{ T} _2}} {{{ T} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{ T} _1} _3}$
${{{{{ T} _4}} {{{ T} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{ T} _1} _4}$
${{{{{ T} _2}} {{{ T} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _1} _5}$
${{{{{ T} _3}} {{{ T} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{ T} _1} _6}$
${{{{{ T} _4}} {{{ T} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _1} _7}$
${{{{{ T} _2}} {{{ T} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{ T} _1} _8}$
${{{{{ T} _4}} {{{ T} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{ T} _1} _9}$
${{{{{ T} _2}} {{{{ T} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _2} _0}$
${{{{{ T} _3}} {{{{ T} _1} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{ T} _2} _1}$
${{{{{ T} _4}} {{{{ T} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _2} _2}$
${{{{{ T} _2}} {{{{ T} _1} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _2} _3}$
${{{{{ T} _3}} {{{{ T} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ T} _2} _4}$
${{{{{ T} _4}} {{{{ T} _1} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{ T} _2} _5}$
${{{{{ T} _2}} {{{{ T} _1} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _2} _6}$
${{{{{ T} _4}} {{{{ T} _1} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _2} _7}$
${{{{{ T} _2}} {{{{ T} _1} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{ T} _2} _8}$
${{{{{ T} _3}} {{{{ T} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _2} _9}$
${{{{{ T} _2}} {{{{ T} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{ T} _3} _0}$
${{{{{ T} _4}} {{{{ T} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{ T} _3} _1}$
${{{{{ T} _2}} {{{{ T} _1} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{ T} _3} _2}$
${{{{{ T} _3}} {{{{ T} _1} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{ T} _3} _3}$
${{{{{ T} _4}} {{{{ T} _1} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _3} _4}$
${{{{{ T} _2}} {{{{ T} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _3} _5}$
${{{{{ T} _3}} {{{{ T} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ T} _3} _6}$
${{{{{ T} _4}} {{{{ T} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{ T} _3} _7}$
${{{{{ T} _2}} {{{{ T} _1} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{ T} _3} _8}$
${{{{{ T} _4}} {{{{ T} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _3} _9}$
${{{{{ T} _2}} {{{{ T} _1} _8}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ T} _4} _0}$
${{{{{ T} _3}} {{{{ T} _1} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _4} _1}$
${{{{{ T} _2}} {{{{ T} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ T} _4} _2}$
${{{{{ T} _4}} {{{{ T} _1} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{ T} _4} _3}$
${{{{{ T} _3}} {{{{ T} _2} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{ T} _4} _4}$
${{{{{ T} _4}} {{{{ T} _2} _0}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _4} _5}$
${{{{{ T} _3}} {{{{ T} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{ T} _4} _6}$
${{{{{ T} _4}} {{{{ T} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{ T} _4} _7}$
${{{{{ T} _4}} {{{{ T} _2} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _4} _8}$
${{{{{ T} _2}} {{{{ T} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _4} _9}$
${{{{{ T} _3}} {{{{ T} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{ T} _5} _0}$
${{{{{ T} _4}} {{{{ T} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _5} _1}$
${{{{{ T} _2}} {{{{ T} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{ T} _5} _2}$
${{{{{ T} _3}} {{{{ T} _2} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{ T} _5} _3}$
${{{{{ T} _4}} {{{{ T} _2} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ T} _5} _4}$
${{{{{ T} _2}} {{{{ T} _2} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _5} _5}$
${{{{{ T} _4}} {{{{ T} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{ T} _5} _6}$
${{{{{ T} _2}} {{{{ T} _2} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\end{array}\right]}} = {{{ T} _5} _7}$
${{{{{ T} _3}} {{{{ T} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{ T} _5} _8}$
${{{{{ T} _2}} {{{{ T} _2} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{ T} _5} _9}$
${{{{{ T} _4}} {{{{ T} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _6} _0}$
${{{{{ T} _3}} {{{{ T} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _6} _1}$
${{{{{ T} _4}} {{{{ T} _2} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{ T} _6} _2}$
${{{{{ T} _2}} {{{{ T} _2} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{ T} _6} _3}$
${{{{{ T} _3}} {{{{ T} _2} _9}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _6} _4}$
${{{{{ T} _2}} {{{{ T} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ T} _6} _5}$
${{{{{ T} _3}} {{{{ T} _3} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _6} _6}$
${{{{{ T} _2}} {{{{ T} _3} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ T} _6} _7}$
${{{{{ T} _3}} {{{{ T} _3} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ T} _6} _8}$
${{{{{ T} _4}} {{{{ T} _3} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{ T} _6} _9}$
${{{{{ T} _2}} {{{{ T} _3} _3}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& 0& -{1}& 0\\ 0& 0& 0& -{1}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{ T} _7} _0}$
${{{{{ T} _3}} {{{{ T} _3} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{ T} _7} _1}$
${{{{{ T} _4}} {{{{ T} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{ T} _7} _2}$
${{{{{ T} _2}} {{{{ T} _3} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _7} _3}$
${{{{{ T} _4}} {{{{ T} _3} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _7} _4}$
${{{{{ T} _2}} {{{{ T} _3} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{ T} _7} _5}$
${{{{{ T} _3}} {{{{ T} _3} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{ T} _7} _6}$
${{{{{ T} _4}} {{{{ T} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _7} _7}$
${{{{{ T} _2}} {{{{ T} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ T} _7} _8}$
${{{{{ T} _3}} {{{{ T} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{ T} _7} _9}$
${{{{{ T} _4}} {{{{ T} _3} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ T} _8} _0}$
${{{{{ T} _2}} {{{{ T} _3} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{ T} _8} _1}$
${{{{{ T} _4}} {{{{ T} _3} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{ T} _8} _2}$
${{{{{ T} _2}} {{{{ T} _3} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{ T} _8} _3}$
${{{{{ T} _3}} {{{{ T} _3} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ T} _8} _4}$
${{{{{ T} _2}} {{{{ T} _3} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{ T} _8} _5}$
${{{{{ T} _4}} {{{{ T} _3} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _8} _6}$
${{{{{ T} _3}} {{{{ T} _4} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{ T} _8} _7}$
${{{{{ T} _4}} {{{{ T} _4} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ T} _8} _8}$
${{{{{ T} _2}} {{{{ T} _4} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{ T} _8} _9}$
${{{{{ T} _3}} {{{{ T} _4} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{ T} _9} _0}$
${{{{{ T} _2}} {{{{ T} _4} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ T} _9} _1}$
${{{{{ T} _3}} {{{{ T} _4} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{ T} _9} _2}$
${{{{{ T} _2}} {{{{ T} _4} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{ T} _9} _3}$
${{{{{ T} _4}} {{{{ T} _4} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{ T} _9} _4}$
${{{{{ T} _2}} {{{{ T} _4} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{ T} _9} _5}$
${{{{{ T} _3}} {{{{ T} _4} _4}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ 1& 0& 0& 0\\ 0& 0& 0& -{1}\\ 0& 0& 1& 0\end{array}\right]}} = {{{ T} _9} _6}$
${{{{{ T} _4}} {{{{ T} _4} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{ T} _9} _7}$
${{{{{ T} _2}} {{{{ T} _4} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _9} _8}$
${{{{{ T} _4}} {{{{ T} _4} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{ T} _9} _9}$
${{{{{ T} _2}} {{{{ T} _4} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _1} _0} _0}$
${{{{{ T} _3}} {{{{ T} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _0} _1}$
${{{{{ T} _4}} {{{{ T} _4} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _1} _0} _2}$
${{{{{ T} _2}} {{{{ T} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{ T} _1} _0} _3}$
${{{{{ T} _4}} {{{{ T} _4} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _1} _0} _4}$
${{{{{ T} _2}} {{{{ T} _4} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{ T} _1} _0} _5}$
${{{{{ T} _4}} {{{{ T} _4} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _1} _0} _6}$
${{{{{ T} _3}} {{{{ T} _4} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _1} _0} _7}$
${{{{{ T} _4}} {{{{ T} _4} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _1} _0} _8}$
${{{{{ T} _3}} {{{{ T} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _1} _0} _9}$
${{{{{ T} _4}} {{{{ T} _5} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _1} _1} _0}$
${{{{{ T} _4}} {{{{ T} _5} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _1} _1} _1}$
${{{{{ T} _2}} {{{{ T} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _1} _1} _2}$
${{{{{ T} _3}} {{{{ T} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _1} _1} _3}$
${{{{{ T} _4}} {{{{ T} _5} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _1} _1} _4}$
${{{{{ T} _2}} {{{{ T} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _1} _1} _5}$
${{{{{ T} _3}} {{{{ T} _5} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _1} _6}$
${{{{{ T} _4}} {{{{ T} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _1} _7}$
${{{{{ T} _2}} {{{{ T} _5} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _1} _1} _8}$
${{{{{ T} _4}} {{{{ T} _5} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _1} _1} _9}$
${{{{{ T} _2}} {{{{ T} _5} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _2} _0}$
${{{{{ T} _3}} {{{{ T} _5} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _1} _2} _1}$
${{{{{ T} _2}} {{{{ T} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _2} _2}$
${{{{{ T} _4}} {{{{ T} _5} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _1} _2} _3}$
${{{{{ T} _3}} {{{{ T} _5} _7}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _1} _2} _4}$
${{{{{ T} _4}} {{{{ T} _5} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{ T} _1} _2} _5}$
${{{{{ T} _2}} {{{{ T} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _1} _2} _6}$
${{{{{ T} _3}} {{{{ T} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{ T} _1} _2} _7}$
${{{{{ T} _2}} {{{{ T} _5} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _2} _8}$
${{{{{ T} _3}} {{{{ T} _5} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _1} _2} _9}$
${{{{{ T} _2}} {{{{ T} _6} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _3} _0}$
${{{{{ T} _2}} {{{{ T} _6} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _1} _3} _1}$
${{{{{ T} _3}} {{{{ T} _6} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _1} _3} _2}$
${{{{{ T} _4}} {{{{ T} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _1} _3} _3}$
${{{{{ T} _2}} {{{{ T} _6} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{ T} _1} _3} _4}$
${{{{{ T} _4}} {{{{ T} _6} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _1} _3} _5}$
${{{{{ T} _2}} {{{{ T} _6} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _1} _3} _6}$
${{{{{ T} _4}} {{{{ T} _6} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _1} _3} _7}$
${{{{{ T} _2}} {{{{ T} _6} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _1} _3} _8}$
${{{{{ T} _3}} {{{{ T} _6} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _1} _3} _9}$
${{{{{ T} _4}} {{{{ T} _6} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _1} _4} _0}$
${{{{{ T} _3}} {{{{ T} _6} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _4} _1}$
${{{{{ T} _4}} {{{{ T} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _1} _4} _2}$
${{{{{ T} _2}} {{{{ T} _6} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _1} _4} _3}$
${{{{{ T} _3}} {{{{ T} _6} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _1} _4} _4}$
${{{{{ T} _3}} {{{{ T} _6} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _4} _5}$
${{{{{ T} _2}} {{{{ T} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _1} _4} _6}$
${{{{{ T} _3}} {{{{ T} _6} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _4} _7}$
${{{{{ T} _4}} {{{{ T} _6} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _1} _4} _8}$
${{{{{ T} _2}} {{{{ T} _6} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _1} _4} _9}$
${{{{{ T} _4}} {{{{ T} _6} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{ T} _1} _5} _0}$
${{{{{ T} _3}} {{{{ T} _7} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _5} _1}$
${{{{{ T} _4}} {{{{ T} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{ T} _1} _5} _2}$
${{{{{ T} _2}} {{{{ T} _7} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _1} _5} _3}$
${{{{{ T} _3}} {{{{ T} _7} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _5} _4}$
${{{{{ T} _4}} {{{{ T} _7} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _1} _5} _5}$
${{{{{ T} _2}} {{{{ T} _7} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _1} _5} _6}$
${{{{{ T} _4}} {{{{ T} _7} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _1} _5} _7}$
${{{{{ T} _2}} {{{{ T} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _1} _5} _8}$
${{{{{ T} _3}} {{{{ T} _7} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _1} _5} _9}$
${{{{{ T} _2}} {{{{ T} _7} _4}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _1} _6} _0}$
${{{{{ T} _4}} {{{{ T} _7} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _1} _6} _1}$
${{{{{ T} _3}} {{{{ T} _7} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _1} _6} _2}$
${{{{{ T} _4}} {{{{ T} _7} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _6} _3}$
${{{{{ T} _4}} {{{{ T} _7} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _1} _6} _4}$
${{{{{ T} _4}} {{{{ T} _7} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _1} _6} _5}$
${{{{{ T} _2}} {{{{ T} _7} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _1} _6} _6}$
${{{{{ T} _3}} {{{{ T} _7} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _6} _7}$
${{{{{ T} _4}} {{{{ T} _7} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _1} _6} _8}$
${{{{{ T} _2}} {{{{ T} _7} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _1} _6} _9}$
${{{{{ T} _3}} {{{{ T} _7} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _7} _0}$
${{{{{ T} _4}} {{{{ T} _7} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _7} _1}$
${{{{{ T} _2}} {{{{ T} _8} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _1} _7} _2}$
${{{{{ T} _4}} {{{{ T} _8} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _1} _7} _3}$
${{{{{ T} _2}} {{{{ T} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _7} _4}$
${{{{{ T} _3}} {{{{ T} _8} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _1} _7} _5}$
${{{{{ T} _2}} {{{{ T} _8} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _7} _6}$
${{{{{ T} _4}} {{{{ T} _8} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _1} _7} _7}$
${{{{{ T} _3}} {{{{ T} _8} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _1} _7} _8}$
${{{{{ T} _4}} {{{{ T} _8} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _7} _9}$
${{{{{ T} _2}} {{{{ T} _8} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _1} _8} _0}$
${{{{{ T} _3}} {{{{ T} _8} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _8} _1}$
${{{{{ T} _2}} {{{{ T} _8} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{ T} _1} _8} _2}$
${{{{{ T} _3}} {{{{ T} _8} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _1} _8} _3}$
${{{{{ T} _2}} {{{{ T} _8} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{ T} _1} _8} _4}$
${{{{{ T} _2}} {{{{ T} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _1} _8} _5}$
${{{{{ T} _3}} {{{{ T} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _8} _6}$
${{{{{ T} _4}} {{{{ T} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _8} _7}$
${{{{{ T} _4}} {{{{ T} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _1} _8} _8}$
${{{{{ T} _4}} {{{{ T} _8} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{ T} _1} _8} _9}$
${{{{{ T} _2}} {{{{ T} _9} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _1} _9} _0}$
${{{{{ T} _3}} {{{{ T} _9} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _1} _9} _1}$
${{{{{ T} _3}} {{{{ T} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _9} _2}$
${{{{{ T} _4}} {{{{ T} _9} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _1} _9} _3}$
${{{{{ T} _2}} {{{{ T} _9} _2}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _1} _9} _4}$
${{{{{ T} _3}} {{{{ T} _9} _2}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _9} _5}$
${{{{{ T} _2}} {{{{ T} _9} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _1} _9} _6}$
${{{{{ T} _3}} {{{{ T} _9} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _1} _9} _7}$
${{{{{ T} _2}} {{{{ T} _9} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _1} _9} _8}$
${{{{{ T} _2}} {{{{ T} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _1} _9} _9}$
${{{{{ T} _4}} {{{{ T} _9} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _2} _0} _0}$
${{{{{ T} _2}} {{{{ T} _9} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _2} _0} _1}$
${{{{{ T} _3}} {{{{ T} _9} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _0} _2}$
${{{{{ T} _4}} {{{{ T} _9} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{ T} _2} _0} _3}$
${{{{{ T} _2}} {{{{ T} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _0} _4}$
${{{{{ T} _4}} {{{{ T} _9} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _2} _0} _5}$
${{{{{ T} _2}} {{{{ T} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _0} _6}$
${{{{{ T} _2}} {{{{ T} _9} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _0} _7}$
${{{{{ T} _4}} {{{{ T} _9} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _0} _8}$
${{{{{ T} _2}} {{{{{ T} _1} _0} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _2} _0} _9}$
${{{{{ T} _3}} {{{{{ T} _1} _0} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _1} _0}$
${{{{{ T} _4}} {{{{{ T} _1} _0} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _2} _1} _1}$
${{{{{ T} _2}} {{{{{ T} _1} _0} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _1} _2}$
${{{{{ T} _3}} {{{{{ T} _1} _0} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _2} _1} _3}$
${{{{{ T} _4}} {{{{{ T} _1} _0} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _1} _4}$
${{{{{ T} _2}} {{{{{ T} _1} _0} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _2} _1} _5}$
${{{{{ T} _4}} {{{{{ T} _1} _0} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _2} _1} _6}$
${{{{{ T} _2}} {{{{{ T} _1} _0} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _2} _1} _7}$
${{{{{ T} _3}} {{{{{ T} _1} _0} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _1} _8}$
${{{{{ T} _2}} {{{{{ T} _1} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _2} _1} _9}$
${{{{{ T} _4}} {{{{{ T} _1} _0} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _2} _2} _0}$
${{{{{ T} _2}} {{{{{ T} _1} _0} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _2} _1}$
${{{{{ T} _3}} {{{{{ T} _1} _0} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _2} _2} _2}$
${{{{{ T} _2}} {{{{{ T} _1} _0} _6}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _2} _3}$
${{{{{ T} _2}} {{{{{ T} _1} _0} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _2} _4}$
${{{{{ T} _3}} {{{{{ T} _1} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _2} _2} _5}$
${{{{{ T} _4}} {{{{{ T} _1} _0} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _2} _2} _6}$
${{{{{ T} _2}} {{{{{ T} _1} _0} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _2} _7}$
${{{{{ T} _4}} {{{{{ T} _1} _0} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _2} _8}$
${{{{{ T} _2}} {{{{{ T} _1} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _2} _2} _9}$
${{{{{ T} _3}} {{{{{ T} _1} _0} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _3} _0}$
${{{{{ T} _4}} {{{{{ T} _1} _0} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _2} _3} _1}$
${{{{{ T} _2}} {{{{{ T} _1} _1} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _2} _3} _2}$
${{{{{ T} _4}} {{{{{ T} _1} _1} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _2} _3} _3}$
${{{{{ T} _2}} {{{{{ T} _1} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _3} _4}$
${{{{{ T} _4}} {{{{{ T} _1} _1} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _3} _5}$
${{{{{ T} _3}} {{{{{ T} _1} _1} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _3} _6}$
${{{{{ T} _4}} {{{{{ T} _1} _1} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _2} _3} _7}$
${{{{{ T} _3}} {{{{{ T} _1} _1} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _2} _3} _8}$
${{{{{ T} _4}} {{{{{ T} _1} _1} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _3} _9}$
${{{{{ T} _4}} {{{{{ T} _1} _1} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _2} _4} _0}$
${{{{{ T} _2}} {{{{{ T} _1} _1} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _2} _4} _1}$
${{{{{ T} _3}} {{{{{ T} _1} _1} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _2} _4} _2}$
${{{{{ T} _4}} {{{{{ T} _1} _1} _5}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _2} _4} _3}$
${{{{{ T} _3}} {{{{{ T} _1} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _2} _4} _4}$
${{{{{ T} _4}} {{{{{ T} _1} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _4} _5}$
${{{{{ T} _2}} {{{{{ T} _1} _1} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _2} _4} _6}$
${{{{{ T} _4}} {{{{{ T} _1} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _4} _7}$
${{{{{ T} _2}} {{{{{ T} _1} _1} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _2} _4} _8}$
${{{{{ T} _3}} {{{{{ T} _1} _1} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _4} _9}$
${{{{{ T} _2}} {{{{{ T} _1} _1} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _2} _5} _0}$
${{{{{ T} _4}} {{{{{ T} _1} _1} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _2} _5} _1}$
${{{{{ T} _3}} {{{{{ T} _1} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _2} _5} _2}$
${{{{{ T} _4}} {{{{{ T} _1} _2} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _5} _3}$
${{{{{ T} _2}} {{{{{ T} _1} _2} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _5} _4}$
${{{{{ T} _3}} {{{{{ T} _1} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _2} _5} _5}$
${{{{{ T} _2}} {{{{{ T} _1} _2} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _5} _6}$
${{{{{ T} _3}} {{{{{ T} _1} _2} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _2} _5} _7}$
${{{{{ T} _2}} {{{{{ T} _1} _2} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _5} _8}$
${{{{{ T} _2}} {{{{{ T} _1} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _2} _5} _9}$
${{{{{ T} _3}} {{{{{ T} _1} _2} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _6} _0}$
${{{{{ T} _4}} {{{{{ T} _1} _2} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _2} _6} _1}$
${{{{{ T} _4}} {{{{{ T} _1} _2} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{ T} _2} _6} _2}$
${{{{{ T} _4}} {{{{{ T} _1} _2} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _2} _6} _3}$
${{{{{ T} _2}} {{{{{ T} _1} _2} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _2} _6} _4}$
${{{{{ T} _3}} {{{{{ T} _1} _2} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _6} _5}$
${{{{{ T} _3}} {{{{{ T} _1} _2} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _2} _6} _6}$
${{{{{ T} _4}} {{{{{ T} _1} _2} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _6} _7}$
${{{{{ T} _2}} {{{{{ T} _1} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _2} _6} _8}$
${{{{{ T} _3}} {{{{{ T} _1} _2} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _6} _9}$
${{{{{ T} _3}} {{{{{ T} _1} _3} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _2} _7} _0}$
${{{{{ T} _2}} {{{{{ T} _1} _3} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _7} _1}$
${{{{{ T} _4}} {{{{{ T} _1} _3} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _7} _2}$
${{{{{ T} _2}} {{{{{ T} _1} _3} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _7} _3}$
${{{{{ T} _3}} {{{{{ T} _1} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _2} _7} _4}$
${{{{{ T} _4}} {{{{{ T} _1} _3} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _2} _7} _5}$
${{{{{ T} _2}} {{{{{ T} _1} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _7} _6}$
${{{{{ T} _4}} {{{{{ T} _1} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _7} _7}$
${{{{{ T} _2}} {{{{{ T} _1} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _2} _7} _8}$
${{{{{ T} _3}} {{{{{ T} _1} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _7} _9}$
${{{{{ T} _2}} {{{{{ T} _1} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _2} _8} _0}$
${{{{{ T} _4}} {{{{{ T} _1} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _2} _8} _1}$
${{{{{ T} _4}} {{{{{ T} _1} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _2} _8} _2}$
${{{{{ T} _4}} {{{{{ T} _1} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _2} _8} _3}$
${{{{{ T} _2}} {{{{{ T} _1} _3} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _8} _4}$
${{{{{ T} _3}} {{{{{ T} _1} _3} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _2} _8} _5}$
${{{{{ T} _4}} {{{{{ T} _1} _3} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _8} _6}$
${{{{{ T} _2}} {{{{{ T} _1} _3} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{ T} _2} _8} _7}$
${{{{{ T} _3}} {{{{{ T} _1} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _2} _8} _8}$
${{{{{ T} _2}} {{{{{ T} _1} _4} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _8} _9}$
${{{{{ T} _4}} {{{{{ T} _1} _4} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _9} _0}$
${{{{{ T} _2}} {{{{{ T} _1} _4} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _2} _9} _1}$
${{{{{ T} _3}} {{{{{ T} _1} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _9} _2}$
${{{{{ T} _4}} {{{{{ T} _1} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _9} _3}$
${{{{{ T} _4}} {{{{{ T} _1} _4} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _2} _9} _4}$
${{{{{ T} _4}} {{{{{ T} _1} _4} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _2} _9} _5}$
${{{{{ T} _2}} {{{{{ T} _1} _4} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _2} _9} _6}$
${{{{{ T} _3}} {{{{{ T} _1} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _2} _9} _7}$
${{{{{ T} _2}} {{{{{ T} _1} _4} _5}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{ T} _2} _9} _8}$
${{{{{ T} _3}} {{{{{ T} _1} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _2} _9} _9}$
${{{{{ T} _2}} {{{{{ T} _1} _4} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _3} _0} _0}$
${{{{{ T} _3}} {{{{{ T} _1} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _0} _1}$
${{{{{ T} _4}} {{{{{ T} _1} _4} _6}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _3} _0} _2}$
${{{{{ T} _2}} {{{{{ T} _1} _4} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _3} _0} _3}$
${{{{{ T} _3}} {{{{{ T} _1} _4} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _0} _4}$
${{{{{ T} _4}} {{{{{ T} _1} _4} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _0} _5}$
${{{{{ T} _2}} {{{{{ T} _1} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _3} _0} _6}$
${{{{{ T} _4}} {{{{{ T} _1} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _3} _0} _7}$
${{{{{ T} _2}} {{{{{ T} _1} _4} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _0} _8}$
${{{{{ T} _3}} {{{{{ T} _1} _4} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _3} _0} _9}$
${{{{{ T} _2}} {{{{{ T} _1} _5} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _1} _0}$
${{{{{ T} _4}} {{{{{ T} _1} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{ T} _3} _1} _1}$
${{{{{ T} _3}} {{{{{ T} _1} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _3} _1} _2}$
${{{{{ T} _4}} {{{{{ T} _1} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _1} _3}$
${{{{{ T} _4}} {{{{{ T} _1} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{ T} _3} _1} _4}$
${{{{{ T} _3}} {{{{{ T} _1} _5} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _1} _5}$
${{{{{ T} _4}} {{{{{ T} _1} _5} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _3} _1} _6}$
${{{{{ T} _2}} {{{{{ T} _1} _5} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _3} _1} _7}$
${{{{{ T} _3}} {{{{{ T} _1} _5} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _3} _1} _8}$
${{{{{ T} _4}} {{{{{ T} _1} _5} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _1} _9}$
${{{{{ T} _2}} {{{{{ T} _1} _5} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _3} _2} _0}$
${{{{{ T} _4}} {{{{{ T} _1} _5} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _3} _2} _1}$
${{{{{ T} _2}} {{{{{ T} _1} _5} _6}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _2} _2}$
${{{{{ T} _3}} {{{{{ T} _1} _5} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _3} _2} _3}$
${{{{{ T} _2}} {{{{{ T} _1} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _2} _4}$
${{{{{ T} _4}} {{{{{ T} _1} _5} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _3} _2} _5}$
${{{{{ T} _3}} {{{{{ T} _1} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _3} _2} _6}$
${{{{{ T} _4}} {{{{{ T} _1} _5} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _2} _7}$
${{{{{ T} _2}} {{{{{ T} _1} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _2} _8}$
${{{{{ T} _3}} {{{{{ T} _1} _5} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _3} _2} _9}$
${{{{{ T} _2}} {{{{{ T} _1} _6} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _3} _0}$
${{{{{ T} _3}} {{{{{ T} _1} _6} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _3} _3} _1}$
${{{{{ T} _2}} {{{{{ T} _1} _6} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _3} _2}$
${{{{{ T} _2}} {{{{{ T} _1} _6} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _3} _3} _3}$
${{{{{ T} _3}} {{{{{ T} _1} _6} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _3} _3} _4}$
${{{{{ T} _4}} {{{{{ T} _1} _6} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _3} _3} _5}$
${{{{{ T} _2}} {{{{{ T} _1} _6} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _3} _6}$
${{{{{ T} _4}} {{{{{ T} _1} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _3} _7}$
${{{{{ T} _2}} {{{{{ T} _1} _6} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _3} _8}$
${{{{{ T} _4}} {{{{{ T} _1} _6} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _3} _3} _9}$
${{{{{ T} _2}} {{{{{ T} _1} _6} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _4} _0}$
${{{{{ T} _4}} {{{{{ T} _1} _6} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _4} _1}$
${{{{{ T} _3}} {{{{{ T} _1} _6} _6}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{1}& 0& 0& 0\\ 0& 1& 0& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{ T} _3} _4} _2}$
${{{{{ T} _4}} {{{{{ T} _1} _6} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _3} _4} _3}$
${{{{{ T} _3}} {{{{{ T} _1} _6} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _4} _4}$
${{{{{ T} _4}} {{{{{ T} _1} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _4} _5}$
${{{{{ T} _4}} {{{{{ T} _1} _6} _8}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _3} _4} _6}$
${{{{{ T} _2}} {{{{{ T} _1} _6} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _3} _4} _7}$
${{{{{ T} _3}} {{{{{ T} _1} _6} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _3} _4} _8}$
${{{{{ T} _4}} {{{{{ T} _1} _6} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _3} _4} _9}$
${{{{{ T} _2}} {{{{{ T} _1} _7} _0}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{1}& 0& 0\\ 0& 0& -{1}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{ T} _3} _5} _0}$
${{{{{ T} _3}} {{{{{ T} _1} _7} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _3} _5} _1}$
${{{{{ T} _4}} {{{{{ T} _1} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _5} _2}$
${{{{{ T} _2}} {{{{{ T} _1} _7} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _3} _5} _3}$
${{{{{ T} _4}} {{{{{ T} _1} _7} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _5} _4}$
${{{{{ T} _2}} {{{{{ T} _1} _7} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _3} _5} _5}$
${{{{{ T} _3}} {{{{{ T} _1} _7} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{ T} _3} _5} _6}$
${{{{{ T} _2}} {{{{{ T} _1} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _3} _5} _7}$
${{{{{ T} _4}} {{{{{ T} _1} _7} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _3} _5} _8}$
${{{{{ T} _3}} {{{{{ T} _1} _7} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _3} _5} _9}$
${{{{{ T} _4}} {{{{{ T} _1} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _6} _0}$
${{{{{ T} _2}} {{{{{ T} _1} _7} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _6} _1}$
${{{{{ T} _3}} {{{{{ T} _1} _7} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _3} _6} _2}$
${{{{{ T} _2}} {{{{{ T} _1} _7} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _6} _3}$
${{{{{ T} _3}} {{{{{ T} _1} _7} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _3} _6} _4}$
${{{{{ T} _2}} {{{{{ T} _1} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _6} _5}$
${{{{{ T} _2}} {{{{{ T} _1} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{ T} _3} _6} _6}$
${{{{{ T} _3}} {{{{{ T} _1} _7} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _3} _6} _7}$
${{{{{ T} _4}} {{{{{ T} _1} _7} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _3} _6} _8}$
${{{{{ T} _4}} {{{{{ T} _1} _7} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _6} _9}$
${{{{{ T} _4}} {{{{{ T} _1} _8} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _3} _7} _0}$
${{{{{ T} _2}} {{{{{ T} _1} _8} _1}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _3} _7} _1}$
${{{{{ T} _3}} {{{{{ T} _1} _8} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _7} _2}$
${{{{{ T} _3}} {{{{{ T} _1} _8} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _3} _7} _3}$
${{{{{ T} _4}} {{{{{ T} _1} _8} _2}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ 0& 0& 0& 1\\ 0& 0& 1& 0\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{ T} _3} _7} _4}$
${{{{{ T} _2}} {{{{{ T} _1} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _3} _7} _5}$
${{{{{ T} _3}} {{{{{ T} _1} _8} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _3} _7} _6}$
${{{{{ T} _3}} {{{{{ T} _1} _8} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _3} _7} _7}$
${{{{{ T} _2}} {{{{{ T} _1} _8} _5}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _3} _7} _8}$
${{{{{ T} _4}} {{{{{ T} _1} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _3} _7} _9}$
${{{{{ T} _2}} {{{{{ T} _1} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _8} _0}$
${{{{{ T} _3}} {{{{{ T} _1} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _3} _8} _1}$
${{{{{ T} _4}} {{{{{ T} _1} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _8} _2}$
${{{{{ T} _2}} {{{{{ T} _1} _8} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _3} _8} _3}$
${{{{{ T} _4}} {{{{{ T} _1} _8} _7}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _8} _4}$
${{{{{ T} _2}} {{{{{ T} _1} _8} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _3} _8} _5}$
${{{{{ T} _4}} {{{{{ T} _1} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _3} _8} _6}$
${{{{{ T} _4}} {{{{{ T} _1} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{ T} _3} _8} _7}$
${{{{{ T} _3}} {{{{{ T} _1} _9} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _3} _8} _8}$
${{{{{ T} _4}} {{{{{ T} _1} _9} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _8} _9}$
${{{{{ T} _2}} {{{{{ T} _1} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _3} _9} _0}$
${{{{{ T} _3}} {{{{{ T} _1} _9} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _9} _1}$
${{{{{ T} _2}} {{{{{ T} _1} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{ T} _3} _9} _2}$
${{{{{ T} _3}} {{{{{ T} _1} _9} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _9} _3}$
${{{{{ T} _4}} {{{{{ T} _1} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _3} _9} _4}$
${{{{{ T} _4}} {{{{{ T} _1} _9} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _3} _9} _5}$
${{{{{ T} _4}} {{{{{ T} _1} _9} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _3} _9} _6}$
${{{{{ T} _2}} {{{{{ T} _1} _9} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _9} _7}$
${{{{{ T} _3}} {{{{{ T} _1} _9} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _3} _9} _8}$
${{{{{ T} _3}} {{{{{ T} _1} _9} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _3} _9} _9}$
${{{{{ T} _4}} {{{{{ T} _1} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _0} _0}$
${{{{{ T} _2}} {{{{{ T} _1} _9} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _0} _1}$
${{{{{ T} _3}} {{{{{ T} _1} _9} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _4} _0} _2}$
${{{{{ T} _3}} {{{{{ T} _1} _9} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _0} _3}$
${{{{{ T} _3}} {{{{{ T} _1} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _0} _4}$
${{{{{ T} _4}} {{{{{ T} _1} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _0} _5}$
${{{{{ T} _4}} {{{{{ T} _2} _0} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _0} _6}$
${{{{{ T} _2}} {{{{{ T} _2} _0} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _0} _7}$
${{{{{ T} _3}} {{{{{ T} _2} _0} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _4} _0} _8}$
${{{{{ T} _4}} {{{{{ T} _2} _0} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _0} _9}$
${{{{{ T} _2}} {{{{{ T} _2} _0} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _1} _0}$
${{{{{ T} _3}} {{{{{ T} _2} _0} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _4} _1} _1}$
${{{{{ T} _4}} {{{{{ T} _2} _0} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _4} _1} _2}$
${{{{{ T} _2}} {{{{{ T} _2} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _1} _3}$
${{{{{ T} _4}} {{{{{ T} _2} _0} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{ T} _4} _1} _4}$
${{{{{ T} _2}} {{{{{ T} _2} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _1} _5}$
${{{{{ T} _3}} {{{{{ T} _2} _0} _4}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _1} _6}$
${{{{{ T} _2}} {{{{{ T} _2} _0} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _1} _7}$
${{{{{ T} _4}} {{{{{ T} _2} _0} _5}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _1} _8}$
${{{{{ T} _3}} {{{{{ T} _2} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _1} _9}$
${{{{{ T} _4}} {{{{{ T} _2} _0} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _2} _0}$
${{{{{ T} _2}} {{{{{ T} _2} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _2} _1}$
${{{{{ T} _3}} {{{{{ T} _2} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _2} _2}$
${{{{{ T} _2}} {{{{{ T} _2} _0} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _2} _3}$
${{{{{ T} _4}} {{{{{ T} _2} _0} _9}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _4} _2} _4}$
${{{{{ T} _4}} {{{{{ T} _2} _1} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _4} _2} _5}$
${{{{{ T} _4}} {{{{{ T} _2} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _4} _2} _6}$
${{{{{ T} _2}} {{{{{ T} _2} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _4} _2} _7}$
${{{{{ T} _4}} {{{{{ T} _2} _1} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _4} _2} _8}$
${{{{{ T} _2}} {{{{{ T} _2} _1} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _4} _2} _9}$
${{{{{ T} _3}} {{{{{ T} _2} _1} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _4} _3} _0}$
${{{{{ T} _4}} {{{{{ T} _2} _1} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _4} _3} _1}$
${{{{{ T} _2}} {{{{{ T} _2} _1} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _4} _3} _2}$
${{{{{ T} _4}} {{{{{ T} _2} _1} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _4} _3} _3}$
${{{{{ T} _2}} {{{{{ T} _2} _1} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{ T} _4} _3} _4}$
${{{{{ T} _2}} {{{{{ T} _2} _1} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{ T} _4} _3} _5}$
${{{{{ T} _4}} {{{{{ T} _2} _1} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _4} _3} _6}$
${{{{{ T} _4}} {{{{{ T} _2} _1} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _4} _3} _7}$
${{{{{ T} _3}} {{{{{ T} _2} _1} _8}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _4} _3} _8}$
${{{{{ T} _2}} {{{{{ T} _2} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _3} _9}$
${{{{{ T} _2}} {{{{{ T} _2} _2} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _4} _0}$
${{{{{ T} _4}} {{{{{ T} _2} _2} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _4} _1}$
${{{{{ T} _2}} {{{{{ T} _2} _2} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _4} _2}$
${{{{{ T} _3}} {{{{{ T} _2} _2} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _4} _4} _3}$
${{{{{ T} _2}} {{{{{ T} _2} _2} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _4} _4}$
${{{{{ T} _4}} {{{{{ T} _2} _2} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _4} _5}$
${{{{{ T} _2}} {{{{{ T} _2} _2} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _4} _6}$
${{{{{ T} _3}} {{{{{ T} _2} _2} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _4} _4} _7}$
${{{{{ T} _4}} {{{{{ T} _2} _2} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _4} _4} _8}$
${{{{{ T} _2}} {{{{{ T} _2} _2} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _4} _9}$
${{{{{ T} _4}} {{{{{ T} _2} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _4} _5} _0}$
${{{{{ T} _2}} {{{{{ T} _2} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _5} _1}$
${{{{{ T} _2}} {{{{{ T} _2} _2} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _5} _2}$
${{{{{ T} _4}} {{{{{ T} _2} _2} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _5} _3}$
${{{{{ T} _3}} {{{{{ T} _2} _2} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _4} _5} _4}$
${{{{{ T} _4}} {{{{{ T} _2} _2} _9}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _4} _5} _5}$
${{{{{ T} _2}} {{{{{ T} _2} _3} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _4} _5} _6}$
${{{{{ T} _3}} {{{{{ T} _2} _3} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _4} _5} _7}$
${{{{{ T} _4}} {{{{{ T} _2} _3} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _4} _5} _8}$
${{{{{ T} _2}} {{{{{ T} _2} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _4} _5} _9}$
${{{{{ T} _4}} {{{{{ T} _2} _3} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _4} _6} _0}$
${{{{{ T} _2}} {{{{{ T} _2} _3} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _6} _1}$
${{{{{ T} _3}} {{{{{ T} _2} _3} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _4} _6} _2}$
${{{{{ T} _2}} {{{{{ T} _2} _3} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _6} _3}$
${{{{{ T} _4}} {{{{{ T} _2} _3} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _6} _4}$
${{{{{ T} _2}} {{{{{ T} _2} _3} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _6} _5}$
${{{{{ T} _3}} {{{{{ T} _2} _3} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _4} _6} _6}$
${{{{{ T} _2}} {{{{{ T} _2} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _6} _7}$
${{{{{ T} _2}} {{{{{ T} _2} _3} _6}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ 0& -{1}& 0& 0\\ -{1}& 0& 0& 0\\ 0& 0& 1& 0\end{array}\right]}} = {{{{ T} _4} _6} _8}$
${{{{{ T} _3}} {{{{{ T} _2} _3} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _4} _6} _9}$
${{{{{ T} _4}} {{{{{ T} _2} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _4} _7} _0}$
${{{{{ T} _2}} {{{{{ T} _2} _3} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _7} _1}$
${{{{{ T} _4}} {{{{{ T} _2} _3} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _4} _7} _2}$
${{{{{ T} _3}} {{{{{ T} _2} _3} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _4} _7} _3}$
${{{{{ T} _4}} {{{{{ T} _2} _3} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _4} _7} _4}$
${{{{{ T} _2}} {{{{{ T} _2} _3} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _4} _7} _5}$
${{{{{ T} _4}} {{{{{ T} _2} _3} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _4} _7} _6}$
${{{{{ T} _2}} {{{{{ T} _2} _4} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _7} _7}$
${{{{{ T} _4}} {{{{{ T} _2} _4} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _4} _7} _8}$
${{{{{ T} _3}} {{{{{ T} _2} _4} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _4} _7} _9}$
${{{{{ T} _4}} {{{{{ T} _2} _4} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _4} _8} _0}$
${{{{{ T} _3}} {{{{{ T} _2} _4} _2}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ 1& 0& 0& 0\\ 0& 0& -{1}& 0\\ 0& 1& 0& 0\end{array}\right]}} = {{{{ T} _4} _8} _1}$
${{{{{ T} _4}} {{{{{ T} _2} _4} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _4} _8} _2}$
${{{{{ T} _4}} {{{{{ T} _2} _4} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _4} _8} _3}$
${{{{{ T} _3}} {{{{{ T} _2} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{ T} _4} _8} _4}$
${{{{{ T} _4}} {{{{{ T} _2} _4} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _4} _8} _5}$
${{{{{ T} _2}} {{{{{ T} _2} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{ T} _4} _8} _6}$
${{{{{ T} _4}} {{{{{ T} _2} _4} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _4} _8} _7}$
${{{{{ T} _2}} {{{{{ T} _2} _4} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _4} _8} _8}$
${{{{{ T} _3}} {{{{{ T} _2} _4} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _4} _8} _9}$
${{{{{ T} _2}} {{{{{ T} _2} _4} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _4} _9} _0}$
${{{{{ T} _4}} {{{{{ T} _2} _4} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _4} _9} _1}$
${{{{{ T} _3}} {{{{{ T} _2} _4} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{ T} _4} _9} _2}$
${{{{{ T} _4}} {{{{{ T} _2} _4} _8}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _4} _9} _3}$
${{{{{ T} _2}} {{{{{ T} _2} _4} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _4} _9} _4}$
${{{{{ T} _3}} {{{{{ T} _2} _4} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _4} _9} _5}$
${{{{{ T} _2}} {{{{{ T} _2} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _4} _9} _6}$
${{{{{ T} _3}} {{{{{ T} _2} _5} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{ T} _4} _9} _7}$
${{{{{ T} _2}} {{{{{ T} _2} _5} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _4} _9} _8}$
${{{{{ T} _2}} {{{{{ T} _2} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _4} _9} _9}$
${{{{{ T} _3}} {{{{{ T} _2} _5} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _5} _0} _0}$
${{{{{ T} _4}} {{{{{ T} _2} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _5} _0} _1}$
${{{{{ T} _4}} {{{{{ T} _2} _5} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _0} _2}$
${{{{{ T} _4}} {{{{{ T} _2} _5} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _0} _3}$
${{{{{ T} _3}} {{{{{ T} _2} _5} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _0} _4}$
${{{{{ T} _3}} {{{{{ T} _2} _5} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _5} _0} _5}$
${{{{{ T} _4}} {{{{{ T} _2} _5} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _0} _6}$
${{{{{ T} _2}} {{{{{ T} _2} _5} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _0} _7}$
${{{{{ T} _3}} {{{{{ T} _2} _5} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _5} _0} _8}$
${{{{{ T} _3}} {{{{{ T} _2} _5} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _5} _0} _9}$
${{{{{ T} _2}} {{{{{ T} _2} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _1} _0}$
${{{{{ T} _4}} {{{{{ T} _2} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _1} _1}$
${{{{{ T} _2}} {{{{{ T} _2} _6} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _1} _2}$
${{{{{ T} _3}} {{{{{ T} _2} _6} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _1} _3}$
${{{{{ T} _4}} {{{{{ T} _2} _6} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _1} _4}$
${{{{{ T} _2}} {{{{{ T} _2} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _1} _5}$
${{{{{ T} _4}} {{{{{ T} _2} _6} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _5} _1} _6}$
${{{{{ T} _2}} {{{{{ T} _2} _6} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _1} _7}$
${{{{{ T} _4}} {{{{{ T} _2} _6} _2}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ 0& 0& 0& 1\\ 0& 0& 1& 0\\ 1& 0& 0& 0\end{array}\right]}} = {{{{ T} _5} _1} _8}$
${{{{{ T} _4}} {{{{{ T} _2} _6} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _5} _1} _9}$
${{{{{ T} _3}} {{{{{ T} _2} _6} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _2} _0}$
${{{{{ T} _4}} {{{{{ T} _2} _6} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _5} _2} _1}$
${{{{{ T} _2}} {{{{{ T} _2} _6} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _5} _2} _2}$
${{{{{ T} _3}} {{{{{ T} _2} _6} _5}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _5} _2} _3}$
${{{{{ T} _2}} {{{{{ T} _2} _6} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _5} _2} _4}$
${{{{{ T} _3}} {{{{{ T} _2} _6} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _5} _2} _5}$
${{{{{ T} _4}} {{{{{ T} _2} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _5} _2} _6}$
${{{{{ T} _4}} {{{{{ T} _2} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _2} _7}$
${{{{{ T} _4}} {{{{{ T} _2} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _5} _2} _8}$
${{{{{ T} _2}} {{{{{ T} _2} _6} _9}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _5} _2} _9}$
${{{{{ T} _3}} {{{{{ T} _2} _6} _9}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _3} _0}$
${{{{{ T} _2}} {{{{{ T} _2} _7} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{ T} _5} _3} _1}$
${{{{{ T} _3}} {{{{{ T} _2} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _5} _3} _2}$
${{{{{ T} _3}} {{{{{ T} _2} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _3} _3}$
${{{{{ T} _4}} {{{{{ T} _2} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _3} _4}$
${{{{{ T} _4}} {{{{{ T} _2} _7} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _3} _5}$
${{{{{ T} _2}} {{{{{ T} _2} _7} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _3} _6}$
${{{{{ T} _4}} {{{{{ T} _2} _7} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _3} _7}$
${{{{{ T} _2}} {{{{{ T} _2} _7} _4}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _3} _8}$
${{{{{ T} _3}} {{{{{ T} _2} _7} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _3} _9}$
${{{{{ T} _4}} {{{{{ T} _2} _7} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _5} _4} _0}$
${{{{{ T} _2}} {{{{{ T} _2} _7} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _4} _1}$
${{{{{ T} _4}} {{{{{ T} _2} _7} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _5} _4} _2}$
${{{{{ T} _2}} {{{{{ T} _2} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _5} _4} _3}$
${{{{{ T} _3}} {{{{{ T} _2} _7} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _4} _4}$
${{{{{ T} _2}} {{{{{ T} _2} _7} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _5} _4} _5}$
${{{{{ T} _4}} {{{{{ T} _2} _7} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _4} _6}$
${{{{{ T} _3}} {{{{{ T} _2} _7} _8}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _4} _7}$
${{{{{ T} _4}} {{{{{ T} _2} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _4} _8}$
${{{{{ T} _2}} {{{{{ T} _2} _7} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _4} _9}$
${{{{{ T} _3}} {{{{{ T} _2} _7} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _5} _0}$
${{{{{ T} _2}} {{{{{ T} _2} _8} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _5} _5} _1}$
${{{{{ T} _3}} {{{{{ T} _2} _8} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _5} _2}$
${{{{{ T} _2}} {{{{{ T} _2} _8} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _5} _5} _3}$
${{{{{ T} _2}} {{{{{ T} _2} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _5} _4}$
${{{{{ T} _4}} {{{{{ T} _2} _8} _2}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _5} _5}$
${{{{{ T} _2}} {{{{{ T} _2} _8} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _5} _6}$
${{{{{ T} _4}} {{{{{ T} _2} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _5} _7}$
${{{{{ T} _4}} {{{{{ T} _2} _8} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _5} _8}$
${{{{{ T} _4}} {{{{{ T} _2} _8} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _5} _5} _9}$
${{{{{ T} _4}} {{{{{ T} _2} _8} _6}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _6} _0}$
${{{{{ T} _2}} {{{{{ T} _2} _8} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _5} _6} _1}$
${{{{{ T} _3}} {{{{{ T} _2} _8} _7}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _6} _2}$
${{{{{ T} _4}} {{{{{ T} _2} _8} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{ T} _5} _6} _3}$
${{{{{ T} _2}} {{{{{ T} _2} _8} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _5} _6} _4}$
${{{{{ T} _4}} {{{{{ T} _2} _9} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _6} _5}$
${{{{{ T} _2}} {{{{{ T} _2} _9} _1}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _5} _6} _6}$
${{{{{ T} _4}} {{{{{ T} _2} _9} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _6} _7}$
${{{{{ T} _2}} {{{{{ T} _2} _9} _2}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _6} _8}$
${{{{{ T} _3}} {{{{{ T} _2} _9} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _5} _6} _9}$
${{{{{ T} _4}} {{{{{ T} _2} _9} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _7} _0}$
${{{{{ T} _2}} {{{{{ T} _2} _9} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _5} _7} _1}$
${{{{{ T} _4}} {{{{{ T} _2} _9} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _7} _2}$
${{{{{ T} _2}} {{{{{ T} _2} _9} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _5} _7} _3}$
${{{{{ T} _4}} {{{{{ T} _2} _9} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _5} _7} _4}$
${{{{{ T} _3}} {{{{{ T} _2} _9} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{ T} _5} _7} _5}$
${{{{{ T} _4}} {{{{{ T} _2} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _7} _6}$
${{{{{ T} _2}} {{{{{ T} _2} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _7} _7}$
${{{{{ T} _3}} {{{{{ T} _2} _9} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _7} _8}$
${{{{{ T} _4}} {{{{{ T} _2} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{ T} _5} _7} _9}$
${{{{{ T} _2}} {{{{{ T} _2} _9} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _8} _0}$
${{{{{ T} _3}} {{{{{ T} _2} _9} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _5} _8} _1}$
${{{{{ T} _4}} {{{{{ T} _3} _0} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _8} _2}$
${{{{{ T} _3}} {{{{{ T} _3} _0} _1}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& 0& 0& 1\\ 0& 1& 0& 0\\ 0& 0& 1& 0\end{array}\right]}} = {{{{ T} _5} _8} _3}$
${{{{{ T} _4}} {{{{{ T} _3} _0} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _8} _4}$
${{{{{ T} _4}} {{{{{ T} _3} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _8} _5}$
${{{{{ T} _2}} {{{{{ T} _3} _0} _3}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ 0& 0& -{1}& 0\\ 0& 1& 0& 0\\ 1& 0& 0& 0\end{array}\right]}} = {{{{ T} _5} _8} _6}$
${{{{{ T} _4}} {{{{{ T} _3} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _5} _8} _7}$
${{{{{ T} _2}} {{{{{ T} _3} _0} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _8} _8}$
${{{{{ T} _3}} {{{{{ T} _3} _0} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _5} _8} _9}$
${{{{{ T} _4}} {{{{{ T} _3} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _9} _0}$
${{{{{ T} _2}} {{{{{ T} _3} _0} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{ T} _5} _9} _1}$
${{{{{ T} _4}} {{{{{ T} _3} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _9} _2}$
${{{{{ T} _2}} {{{{{ T} _3} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _5} _9} _3}$
${{{{{ T} _2}} {{{{{ T} _3} _0} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _5} _9} _4}$
${{{{{ T} _4}} {{{{{ T} _3} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _5} _9} _5}$
${{{{{ T} _4}} {{{{{ T} _3} _0} _8}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _5} _9} _6}$
${{{{{ T} _2}} {{{{{ T} _3} _0} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _5} _9} _7}$
${{{{{ T} _3}} {{{{{ T} _3} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _5} _9} _8}$
${{{{{ T} _2}} {{{{{ T} _3} _1} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _5} _9} _9}$
${{{{{ T} _2}} {{{{{ T} _3} _1} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _0} _0}$
${{{{{ T} _2}} {{{{{ T} _3} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _6} _0} _1}$
${{{{{ T} _3}} {{{{{ T} _3} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _0} _2}$
${{{{{ T} _4}} {{{{{ T} _3} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _0} _3}$
${{{{{ T} _2}} {{{{{ T} _3} _1} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _6} _0} _4}$
${{{{{ T} _4}} {{{{{ T} _3} _1} _3}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _0} _5}$
${{{{{ T} _2}} {{{{{ T} _3} _1} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _6} _0} _6}$
${{{{{ T} _4}} {{{{{ T} _3} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{ T} _6} _0} _7}$
${{{{{ T} _4}} {{{{{ T} _3} _1} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _0} _8}$
${{{{{ T} _4}} {{{{{ T} _3} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _6} _0} _9}$
${{{{{ T} _3}} {{{{{ T} _3} _1} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _6} _1} _0}$
${{{{{ T} _4}} {{{{{ T} _3} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _6} _1} _1}$
${{{{{ T} _2}} {{{{{ T} _3} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _6} _1} _2}$
${{{{{ T} _3}} {{{{{ T} _3} _1} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _1} _3}$
${{{{{ T} _4}} {{{{{ T} _3} _1} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _1} _4}$
${{{{{ T} _2}} {{{{{ T} _3} _1} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _6} _1} _5}$
${{{{{ T} _4}} {{{{{ T} _3} _1} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _1} _6}$
${{{{{ T} _2}} {{{{{ T} _3} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _6} _1} _7}$
${{{{{ T} _3}} {{{{{ T} _3} _2} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _6} _1} _8}$
${{{{{ T} _2}} {{{{{ T} _3} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _6} _1} _9}$
${{{{{ T} _4}} {{{{{ T} _3} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _6} _2} _0}$
${{{{{ T} _3}} {{{{{ T} _3} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _6} _2} _1}$
${{{{{ T} _4}} {{{{{ T} _3} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _6} _2} _2}$
${{{{{ T} _2}} {{{{{ T} _3} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _6} _2} _3}$
${{{{{ T} _3}} {{{{{ T} _3} _2} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _2} _4}$
${{{{{ T} _2}} {{{{{ T} _3} _2} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _6} _2} _5}$
${{{{{ T} _3}} {{{{{ T} _3} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _6} _2} _6}$
${{{{{ T} _2}} {{{{{ T} _3} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _6} _2} _7}$
${{{{{ T} _2}} {{{{{ T} _3} _2} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _6} _2} _8}$
${{{{{ T} _3}} {{{{{ T} _3} _2} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{ T} _6} _2} _9}$
${{{{{ T} _4}} {{{{{ T} _3} _2} _6}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _6} _3} _0}$
${{{{{ T} _4}} {{{{{ T} _3} _2} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _6} _3} _1}$
${{{{{ T} _4}} {{{{{ T} _3} _2} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _6} _3} _2}$
${{{{{ T} _2}} {{{{{ T} _3} _2} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _6} _3} _3}$
${{{{{ T} _3}} {{{{{ T} _3} _2} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _3} _4}$
${{{{{ T} _3}} {{{{{ T} _3} _3} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _6} _3} _5}$
${{{{{ T} _4}} {{{{{ T} _3} _3} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _6} _3} _6}$
${{{{{ T} _2}} {{{{{ T} _3} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _6} _3} _7}$
${{{{{ T} _3}} {{{{{ T} _3} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{ T} _6} _3} _8}$
${{{{{ T} _2}} {{{{{ T} _3} _3} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _6} _3} _9}$
${{{{{ T} _4}} {{{{{ T} _3} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _6} _4} _0}$
${{{{{ T} _2}} {{{{{ T} _3} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _6} _4} _1}$
${{{{{ T} _3}} {{{{{ T} _3} _3} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _4} _2}$
${{{{{ T} _4}} {{{{{ T} _3} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _4} _3}$
${{{{{ T} _2}} {{{{{ T} _3} _3} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _6} _4} _4}$
${{{{{ T} _4}} {{{{{ T} _3} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _4} _5}$
${{{{{ T} _2}} {{{{{ T} _3} _3} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{ T} _6} _4} _6}$
${{{{{ T} _2}} {{{{{ T} _3} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{ T} _6} _4} _7}$
${{{{{ T} _4}} {{{{{ T} _3} _3} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _4} _8}$
${{{{{ T} _2}} {{{{{ T} _3} _3} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _6} _4} _9}$
${{{{{ T} _3}} {{{{{ T} _3} _3} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{ T} _6} _5} _0}$
${{{{{ T} _2}} {{{{{ T} _3} _3} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _6} _5} _1}$
${{{{{ T} _4}} {{{{{ T} _3} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _6} _5} _2}$
${{{{{ T} _2}} {{{{{ T} _3} _4} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _6} _5} _3}$
${{{{{ T} _3}} {{{{{ T} _3} _4} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _6} _5} _4}$
${{{{{ T} _2}} {{{{{ T} _3} _4} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _6} _5} _5}$
${{{{{ T} _2}} {{{{{ T} _3} _4} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _5} _6}$
${{{{{ T} _3}} {{{{{ T} _3} _4} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _5} _7}$
${{{{{ T} _4}} {{{{{ T} _3} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{ T} _6} _5} _8}$
${{{{{ T} _2}} {{{{{ T} _3} _4} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _6} _5} _9}$
${{{{{ T} _4}} {{{{{ T} _3} _4} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _6} _0}$
${{{{{ T} _3}} {{{{{ T} _3} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _6} _6} _1}$
${{{{{ T} _4}} {{{{{ T} _3} _4} _4}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _6} _2}$
${{{{{ T} _2}} {{{{{ T} _3} _4} _5}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _6} _6} _3}$
${{{{{ T} _4}} {{{{{ T} _3} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _6} _4}$
${{{{{ T} _2}} {{{{{ T} _3} _4} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _6} _6} _5}$
${{{{{ T} _4}} {{{{{ T} _3} _4} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _6} _6} _6}$
${{{{{ T} _3}} {{{{{ T} _3} _4} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _6} _7}$
${{{{{ T} _4}} {{{{{ T} _3} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _6} _8}$
${{{{{ T} _3}} {{{{{ T} _3} _4} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _6} _9}$
${{{{{ T} _4}} {{{{{ T} _3} _4} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _7} _0}$
${{{{{ T} _4}} {{{{{ T} _3} _4} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _7} _1}$
${{{{{ T} _3}} {{{{{ T} _3} _5} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _7} _2}$
${{{{{ T} _4}} {{{{{ T} _3} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{ T} _6} _7} _3}$
${{{{{ T} _3}} {{{{{ T} _3} _5} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{ T} _6} _7} _4}$
${{{{{ T} _4}} {{{{{ T} _3} _5} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _6} _7} _5}$
${{{{{ T} _2}} {{{{{ T} _3} _5} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _7} _6}$
${{{{{ T} _4}} {{{{{ T} _3} _5} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _7} _7}$
${{{{{ T} _2}} {{{{{ T} _3} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _6} _7} _8}$
${{{{{ T} _3}} {{{{{ T} _3} _5} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _7} _9}$
${{{{{ T} _2}} {{{{{ T} _3} _5} _4}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _6} _8} _0}$
${{{{{ T} _4}} {{{{{ T} _3} _5} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _8} _1}$
${{{{{ T} _3}} {{{{{ T} _3} _5} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _8} _2}$
${{{{{ T} _4}} {{{{{ T} _3} _5} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _6} _8} _3}$
${{{{{ T} _2}} {{{{{ T} _3} _5} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _8} _4}$
${{{{{ T} _3}} {{{{{ T} _3} _5} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _8} _5}$
${{{{{ T} _2}} {{{{{ T} _3} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _6} _8} _6}$
${{{{{ T} _3}} {{{{{ T} _3} _5} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _8} _7}$
${{{{{ T} _2}} {{{{{ T} _3} _5} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _6} _8} _8}$
${{{{{ T} _2}} {{{{{ T} _3} _5} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _8} _9}$
${{{{{ T} _3}} {{{{{ T} _3} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _9} _0}$
${{{{{ T} _4}} {{{{{ T} _3} _5} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _9} _1}$
${{{{{ T} _4}} {{{{{ T} _3} _6} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _9} _2}$
${{{{{ T} _4}} {{{{{ T} _3} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _9} _3}$
${{{{{ T} _3}} {{{{{ T} _3} _6} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _6} _9} _4}$
${{{{{ T} _3}} {{{{{ T} _3} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _6} _9} _5}$
${{{{{ T} _4}} {{{{{ T} _3} _6} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _6} _9} _6}$
${{{{{ T} _2}} {{{{{ T} _3} _6} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _6} _9} _7}$
${{{{{ T} _3}} {{{{{ T} _3} _6} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _6} _9} _8}$
${{{{{ T} _3}} {{{{{ T} _3} _6} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _6} _9} _9}$
${{{{{ T} _2}} {{{{{ T} _3} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _0} _0}$
${{{{{ T} _4}} {{{{{ T} _3} _6} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{ T} _7} _0} _1}$
${{{{{ T} _2}} {{{{{ T} _3} _6} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _7} _0} _2}$
${{{{{ T} _3}} {{{{{ T} _3} _6} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _0} _3}$
${{{{{ T} _4}} {{{{{ T} _3} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _7} _0} _4}$
${{{{{ T} _2}} {{{{{ T} _3} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _0} _5}$
${{{{{ T} _4}} {{{{{ T} _3} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _7} _0} _6}$
${{{{{ T} _2}} {{{{{ T} _3} _6} _9}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _0} _7}$
${{{{{ T} _4}} {{{{{ T} _3} _6} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _0} _8}$
${{{{{ T} _4}} {{{{{ T} _3} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _7} _0} _9}$
${{{{{ T} _3}} {{{{{ T} _3} _7} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _1} _0}$
${{{{{ T} _4}} {{{{{ T} _3} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _7} _1} _1}$
${{{{{ T} _2}} {{{{{ T} _3} _7} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _7} _1} _2}$
${{{{{ T} _3}} {{{{{ T} _3} _7} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _7} _1} _3}$
${{{{{ T} _2}} {{{{{ T} _3} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _7} _1} _4}$
${{{{{ T} _3}} {{{{{ T} _3} _7} _3}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _1} _5}$
${{{{{ T} _4}} {{{{{ T} _3} _7} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _7} _1} _6}$
${{{{{ T} _4}} {{{{{ T} _3} _7} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{ T} _7} _1} _7}$
${{{{{ T} _4}} {{{{{ T} _3} _7} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _1} _8}$
${{{{{ T} _2}} {{{{{ T} _3} _7} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _7} _1} _9}$
${{{{{ T} _3}} {{{{{ T} _3} _7} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _2} _0}$
${{{{{ T} _2}} {{{{{ T} _3} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _7} _2} _1}$
${{{{{ T} _3}} {{{{{ T} _3} _7} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _2} _2}$
${{{{{ T} _3}} {{{{{ T} _3} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _2} _3}$
${{{{{ T} _4}} {{{{{ T} _3} _7} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _2} _4}$
${{{{{ T} _4}} {{{{{ T} _3} _7} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _7} _2} _5}$
${{{{{ T} _2}} {{{{{ T} _3} _8} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _2} _6}$
${{{{{ T} _4}} {{{{{ T} _3} _8} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _7} _2} _7}$
${{{{{ T} _2}} {{{{{ T} _3} _8} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _2} _8}$
${{{{{ T} _3}} {{{{{ T} _3} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{ T} _7} _2} _9}$
${{{{{ T} _4}} {{{{{ T} _3} _8} _1}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _7} _3} _0}$
${{{{{ T} _2}} {{{{{ T} _3} _8} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _3} _1}$
${{{{{ T} _4}} {{{{{ T} _3} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _3} _2}$
${{{{{ T} _2}} {{{{{ T} _3} _8} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _7} _3} _3}$
${{{{{ T} _3}} {{{{{ T} _3} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _3} _4}$
${{{{{ T} _2}} {{{{{ T} _3} _8} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _7} _3} _5}$
${{{{{ T} _4}} {{{{{ T} _3} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _3} _6}$
${{{{{ T} _2}} {{{{{ T} _3} _8} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _7} _3} _7}$
${{{{{ T} _3}} {{{{{ T} _3} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _3} _8}$
${{{{{ T} _2}} {{{{{ T} _3} _8} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _7} _3} _9}$
${{{{{ T} _2}} {{{{{ T} _3} _8} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _4} _0}$
${{{{{ T} _4}} {{{{{ T} _3} _8} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{ T} _7} _4} _1}$
${{{{{ T} _4}} {{{{{ T} _3} _8} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _4} _2}$
${{{{{ T} _4}} {{{{{ T} _3} _8} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _7} _4} _3}$
${{{{{ T} _3}} {{{{{ T} _3} _9} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _7} _4} _4}$
${{{{{ T} _4}} {{{{{ T} _3} _9} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _7} _4} _5}$
${{{{{ T} _2}} {{{{{ T} _3} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _7} _4} _6}$
${{{{{ T} _2}} {{{{{ T} _3} _9} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _7} _4} _7}$
${{{{{ T} _4}} {{{{{ T} _3} _9} _2}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{ T} _7} _4} _8}$
${{{{{ T} _2}} {{{{{ T} _3} _9} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _4} _9}$
${{{{{ T} _3}} {{{{{ T} _3} _9} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _7} _5} _0}$
${{{{{ T} _4}} {{{{{ T} _3} _9} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _5} _1}$
${{{{{ T} _2}} {{{{{ T} _3} _9} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _7} _5} _2}$
${{{{{ T} _4}} {{{{{ T} _3} _9} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _5} _3}$
${{{{{ T} _2}} {{{{{ T} _3} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _7} _5} _4}$
${{{{{ T} _4}} {{{{{ T} _3} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _7} _5} _5}$
${{{{{ T} _4}} {{{{{ T} _3} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _5} _6}$
${{{{{ T} _3}} {{{{{ T} _3} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _7} _5} _7}$
${{{{{ T} _4}} {{{{{ T} _3} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _7} _5} _8}$
${{{{{ T} _2}} {{{{{ T} _3} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _7} _5} _9}$
${{{{{ T} _3}} {{{{{ T} _3} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{ T} _7} _6} _0}$
${{{{{ T} _2}} {{{{{ T} _3} _9} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _6} _1}$
${{{{{ T} _3}} {{{{{ T} _3} _9} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _6} _2}$
${{{{{ T} _4}} {{{{{ T} _3} _9} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _7} _6} _3}$
${{{{{ T} _4}} {{{{{ T} _4} _0} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _7} _6} _4}$
${{{{{ T} _4}} {{{{{ T} _4} _0} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _7} _6} _5}$
${{{{{ T} _2}} {{{{{ T} _4} _0} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _7} _6} _6}$
${{{{{ T} _3}} {{{{{ T} _4} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _7} _6} _7}$
${{{{{ T} _2}} {{{{{ T} _4} _0} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _7} _6} _8}$
${{{{{ T} _3}} {{{{{ T} _4} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _6} _9}$
${{{{{ T} _3}} {{{{{ T} _4} _0} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _7} _7} _0}$
${{{{{ T} _4}} {{{{{ T} _4} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _7} _7} _1}$
${{{{{ T} _2}} {{{{{ T} _4} _0} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _7} _7} _2}$
${{{{{ T} _4}} {{{{{ T} _4} _0} _5}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _7} _7} _3}$
${{{{{ T} _2}} {{{{{ T} _4} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _7} _4}$
${{{{{ T} _4}} {{{{{ T} _4} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _7} _7} _5}$
${{{{{ T} _3}} {{{{{ T} _4} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _7} _6}$
${{{{{ T} _4}} {{{{{ T} _4} _0} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _7} _7} _7}$
${{{{{ T} _4}} {{{{{ T} _4} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _7} _7} _8}$
${{{{{ T} _3}} {{{{{ T} _4} _1} _0}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ 0& 0& 0& 1\\ 0& 0& -{1}& 0\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{ T} _7} _7} _9}$
${{{{{ T} _4}} {{{{{ T} _4} _1} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _7} _8} _0}$
${{{{{ T} _2}} {{{{{ T} _4} _1} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _8} _1}$
${{{{{ T} _3}} {{{{{ T} _4} _1} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _7} _8} _2}$
${{{{{ T} _4}} {{{{{ T} _4} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _7} _8} _3}$
${{{{{ T} _2}} {{{{{ T} _4} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _7} _8} _4}$
${{{{{ T} _4}} {{{{{ T} _4} _1} _2}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _7} _8} _5}$
${{{{{ T} _2}} {{{{{ T} _4} _1} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _7} _8} _6}$
${{{{{ T} _3}} {{{{{ T} _4} _1} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _8} _7}$
${{{{{ T} _2}} {{{{{ T} _4} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _7} _8} _8}$
${{{{{ T} _4}} {{{{{ T} _4} _1} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{ T} _7} _8} _9}$
${{{{{ T} _3}} {{{{{ T} _4} _1} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _7} _9} _0}$
${{{{{ T} _4}} {{{{{ T} _4} _1} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _7} _9} _1}$
${{{{{ T} _3}} {{{{{ T} _4} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _7} _9} _2}$
${{{{{ T} _2}} {{{{{ T} _4} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _9} _3}$
${{{{{ T} _3}} {{{{{ T} _4} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _7} _9} _4}$
${{{{{ T} _2}} {{{{{ T} _4} _1} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _9} _5}$
${{{{{ T} _2}} {{{{{ T} _4} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _7} _9} _6}$
${{{{{ T} _3}} {{{{{ T} _4} _1} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _7} _9} _7}$
${{{{{ T} _4}} {{{{{ T} _4} _1} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _7} _9} _8}$
${{{{{ T} _4}} {{{{{ T} _4} _2} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _7} _9} _9}$
${{{{{ T} _3}} {{{{{ T} _4} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _8} _0} _0}$
${{{{{ T} _4}} {{{{{ T} _4} _2} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _0} _1}$
${{{{{ T} _3}} {{{{{ T} _4} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _8} _0} _2}$
${{{{{ T} _2}} {{{{{ T} _4} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _8} _0} _3}$
${{{{{ T} _4}} {{{{{ T} _4} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _8} _0} _4}$
${{{{{ T} _4}} {{{{{ T} _4} _2} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _0} _5}$
${{{{{ T} _4}} {{{{{ T} _4} _2} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _8} _0} _6}$
${{{{{ T} _3}} {{{{{ T} _4} _2} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _8} _0} _7}$
${{{{{ T} _4}} {{{{{ T} _4} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _0} _8}$
${{{{{ T} _4}} {{{{{ T} _4} _2} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _0} _9}$
${{{{{ T} _2}} {{{{{ T} _4} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _1} _0}$
${{{{{ T} _3}} {{{{{ T} _4} _2} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _8} _1} _1}$
${{{{{ T} _4}} {{{{{ T} _4} _2} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _8} _1} _2}$
${{{{{ T} _3}} {{{{{ T} _4} _3} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _1} _3}$
${{{{{ T} _4}} {{{{{ T} _4} _3} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _8} _1} _4}$
${{{{{ T} _2}} {{{{{ T} _4} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _1} _5}$
${{{{{ T} _4}} {{{{{ T} _4} _3} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _8} _1} _6}$
${{{{{ T} _2}} {{{{{ T} _4} _3} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _8} _1} _7}$
${{{{{ T} _3}} {{{{{ T} _4} _3} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _8} _1} _8}$
${{{{{ T} _2}} {{{{{ T} _4} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _8} _1} _9}$
${{{{{ T} _4}} {{{{{ T} _4} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _2} _0}$
${{{{{ T} _3}} {{{{{ T} _4} _3} _4}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _2} _1}$
${{{{{ T} _4}} {{{{{ T} _4} _3} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{ T} _8} _2} _2}$
${{{{{ T} _2}} {{{{{ T} _4} _3} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _8} _2} _3}$
${{{{{ T} _3}} {{{{{ T} _4} _3} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _2} _4}$
${{{{{ T} _2}} {{{{{ T} _4} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _8} _2} _5}$
${{{{{ T} _4}} {{{{{ T} _4} _3} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _8} _2} _6}$
${{{{{ T} _3}} {{{{{ T} _4} _3} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _8} _2} _7}$
${{{{{ T} _3}} {{{{{ T} _4} _3} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _8} _2} _8}$
${{{{{ T} _4}} {{{{{ T} _4} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _8} _2} _9}$
${{{{{ T} _3}} {{{{{ T} _4} _4} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _8} _3} _0}$
${{{{{ T} _4}} {{{{{ T} _4} _4} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _3} _1}$
${{{{{ T} _4}} {{{{{ T} _4} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _8} _3} _2}$
${{{{{ T} _3}} {{{{{ T} _4} _4} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _3} _3}$
${{{{{ T} _4}} {{{{{ T} _4} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _3} _4}$
${{{{{ T} _4}} {{{{{ T} _4} _4} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _3} _5}$
${{{{{ T} _2}} {{{{{ T} _4} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _8} _3} _6}$
${{{{{ T} _2}} {{{{{ T} _4} _4} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _8} _3} _7}$
${{{{{ T} _3}} {{{{{ T} _4} _4} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _3} _8}$
${{{{{ T} _4}} {{{{{ T} _4} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _3} _9}$
${{{{{ T} _2}} {{{{{ T} _4} _4} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _8} _4} _0}$
${{{{{ T} _4}} {{{{{ T} _4} _4} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _8} _4} _1}$
${{{{{ T} _2}} {{{{{ T} _4} _4} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _4} _2}$
${{{{{ T} _2}} {{{{{ T} _4} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _4} _3}$
${{{{{ T} _4}} {{{{{ T} _4} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _8} _4} _4}$
${{{{{ T} _4}} {{{{{ T} _4} _5} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _4} _5}$
${{{{{ T} _2}} {{{{{ T} _4} _5} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _8} _4} _6}$
${{{{{ T} _2}} {{{{{ T} _4} _5} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _8} _4} _7}$
${{{{{ T} _4}} {{{{{ T} _4} _5} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _8} _4} _8}$
${{{{{ T} _4}} {{{{{ T} _4} _5} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _8} _4} _9}$
${{{{{ T} _4}} {{{{{ T} _4} _5} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _5} _0}$
${{{{{ T} _2}} {{{{{ T} _4} _5} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _5} _1}$
${{{{{ T} _3}} {{{{{ T} _4} _5} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _8} _5} _2}$
${{{{{ T} _4}} {{{{{ T} _4} _5} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _8} _5} _3}$
${{{{{ T} _2}} {{{{{ T} _4} _5} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{ T} _8} _5} _4}$
${{{{{ T} _4}} {{{{{ T} _4} _5} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _5} _5}$
${{{{{ T} _2}} {{{{{ T} _4} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _8} _5} _6}$
${{{{{ T} _2}} {{{{{ T} _4} _6} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _8} _5} _7}$
${{{{{ T} _4}} {{{{{ T} _4} _6} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _8} _5} _8}$
${{{{{ T} _4}} {{{{{ T} _4} _6} _1}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _8} _5} _9}$
${{{{{ T} _2}} {{{{{ T} _4} _6} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _6} _0}$
${{{{{ T} _2}} {{{{{ T} _4} _6} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _6} _1}$
${{{{{ T} _4}} {{{{{ T} _4} _6} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _6} _2}$
${{{{{ T} _2}} {{{{{ T} _4} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _6} _3}$
${{{{{ T} _2}} {{{{{ T} _4} _6} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _8} _6} _4}$
${{{{{ T} _4}} {{{{{ T} _4} _6} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{ T} _8} _6} _5}$
${{{{{ T} _2}} {{{{{ T} _4} _6} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _6} _6}$
${{{{{ T} _3}} {{{{{ T} _4} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _8} _6} _7}$
${{{{{ T} _4}} {{{{{ T} _4} _6} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _6} _8}$
${{{{{ T} _2}} {{{{{ T} _4} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _8} _6} _9}$
${{{{{ T} _4}} {{{{{ T} _4} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _7} _0}$
${{{{{ T} _2}} {{{{{ T} _4} _7} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _8} _7} _1}$
${{{{{ T} _2}} {{{{{ T} _4} _7} _2}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{ T} _8} _7} _2}$
${{{{{ T} _4}} {{{{{ T} _4} _7} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _8} _7} _3}$
${{{{{ T} _2}} {{{{{ T} _4} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _8} _7} _4}$
${{{{{ T} _3}} {{{{{ T} _4} _7} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _7} _5}$
${{{{{ T} _4}} {{{{{ T} _4} _7} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _8} _7} _6}$
${{{{{ T} _2}} {{{{{ T} _4} _7} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _7} _7}$
${{{{{ T} _4}} {{{{{ T} _4} _7} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _8} _7} _8}$
${{{{{ T} _2}} {{{{{ T} _4} _7} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _7} _9}$
${{{{{ T} _3}} {{{{{ T} _4} _7} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _8} _8} _0}$
${{{{{ T} _2}} {{{{{ T} _4} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _8} _1}$
${{{{{ T} _4}} {{{{{ T} _4} _7} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _8} _2}$
${{{{{ T} _2}} {{{{{ T} _4} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{ T} _8} _8} _3}$
${{{{{ T} _3}} {{{{{ T} _4} _7} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _8} _4}$
${{{{{ T} _2}} {{{{{ T} _4} _7} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{ T} _8} _8} _5}$
${{{{{ T} _3}} {{{{{ T} _4} _7} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _8} _8} _6}$
${{{{{ T} _4}} {{{{{ T} _4} _7} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _8} _8} _7}$
${{{{{ T} _2}} {{{{{ T} _4} _8} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _8} _8} _8}$
${{{{{ T} _4}} {{{{{ T} _4} _8} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _8} _8} _9}$
${{{{{ T} _3}} {{{{{ T} _4} _8} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{ T} _8} _9} _0}$
${{{{{ T} _4}} {{{{{ T} _4} _8} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{ T} _8} _9} _1}$
${{{{{ T} _2}} {{{{{ T} _4} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _8} _9} _2}$
${{{{{ T} _4}} {{{{{ T} _4} _8} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _8} _9} _3}$
${{{{{ T} _2}} {{{{{ T} _4} _8} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _8} _9} _4}$
${{{{{ T} _4}} {{{{{ T} _4} _8} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _8} _9} _5}$
${{{{{ T} _3}} {{{{{ T} _4} _8} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _8} _9} _6}$
${{{{{ T} _4}} {{{{{ T} _4} _8} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{ T} _8} _9} _7}$
${{{{{ T} _2}} {{{{{ T} _4} _8} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _8} _9} _8}$
${{{{{ T} _4}} {{{{{ T} _4} _8} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _8} _9} _9}$
${{{{{ T} _2}} {{{{{ T} _4} _8} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _0} _0}$
${{{{{ T} _3}} {{{{{ T} _4} _8} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _9} _0} _1}$
${{{{{ T} _2}} {{{{{ T} _4} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _0} _2}$
${{{{{ T} _4}} {{{{{ T} _4} _8} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _0} _3}$
${{{{{ T} _3}} {{{{{ T} _4} _8} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _9} _0} _4}$
${{{{{ T} _4}} {{{{{ T} _4} _8} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _9} _0} _5}$
${{{{{ T} _2}} {{{{{ T} _4} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _9} _0} _6}$
${{{{{ T} _3}} {{{{{ T} _4} _8} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _0} _7}$
${{{{{ T} _2}} {{{{{ T} _4} _9} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _0} _8}$
${{{{{ T} _3}} {{{{{ T} _4} _9} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _9} _0} _9}$
${{{{{ T} _2}} {{{{{ T} _4} _9} _1}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _1} _0}$
${{{{{ T} _3}} {{{{{ T} _4} _9} _2}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _9} _1} _1}$
${{{{{ T} _4}} {{{{{ T} _4} _9} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{ T} _9} _1} _2}$
${{{{{ T} _4}} {{{{{ T} _4} _9} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _9} _1} _3}$
${{{{{ T} _4}} {{{{{ T} _4} _9} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _9} _1} _4}$
${{{{{ T} _3}} {{{{{ T} _4} _9} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _9} _1} _5}$
${{{{{ T} _3}} {{{{{ T} _4} _9} _6}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _1} _6}$
${{{{{ T} _4}} {{{{{ T} _4} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _9} _1} _7}$
${{{{{ T} _2}} {{{{{ T} _4} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _1} _8}$
${{{{{ T} _3}} {{{{{ T} _4} _9} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _9} _1} _9}$
${{{{{ T} _3}} {{{{{ T} _4} _9} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _2} _0}$
${{{{{ T} _2}} {{{{{ T} _4} _9} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _2} _1}$
${{{{{ T} _4}} {{{{{ T} _4} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _2} _2}$
${{{{{ T} _2}} {{{{{ T} _5} _0} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _2} _3}$
${{{{{ T} _3}} {{{{{ T} _5} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _2} _4}$
${{{{{ T} _4}} {{{{{ T} _5} _0} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _9} _2} _5}$
${{{{{ T} _2}} {{{{{ T} _5} _0} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _2} _6}$
${{{{{ T} _4}} {{{{{ T} _5} _0} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _9} _2} _7}$
${{{{{ T} _2}} {{{{{ T} _5} _0} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _2} _8}$
${{{{{ T} _4}} {{{{{ T} _5} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _2} _9}$
${{{{{ T} _4}} {{{{{ T} _5} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _3} _0}$
${{{{{ T} _2}} {{{{{ T} _5} _0} _4}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _3} _1}$
${{{{{ T} _3}} {{{{{ T} _5} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _3} _2}$
${{{{{ T} _3}} {{{{{ T} _5} _0} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _9} _3} _3}$
${{{{{ T} _4}} {{{{{ T} _5} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _9} _3} _4}$
${{{{{ T} _4}} {{{{{ T} _5} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _3} _5}$
${{{{{ T} _4}} {{{{{ T} _5} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _3} _6}$
${{{{{ T} _3}} {{{{{ T} _5} _0} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _3} _7}$
${{{{{ T} _3}} {{{{{ T} _5} _0} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _9} _3} _8}$
${{{{{ T} _4}} {{{{{ T} _5} _1} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _9} _3} _9}$
${{{{{ T} _4}} {{{{{ T} _5} _1} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _9} _4} _0}$
${{{{{ T} _2}} {{{{{ T} _5} _1} _2}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _9} _4} _1}$
${{{{{ T} _4}} {{{{{ T} _5} _1} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _9} _4} _2}$
${{{{{ T} _2}} {{{{{ T} _5} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _9} _4} _3}$
${{{{{ T} _3}} {{{{{ T} _5} _1} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _9} _4} _4}$
${{{{{ T} _4}} {{{{{ T} _5} _1} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _4} _5}$
${{{{{ T} _2}} {{{{{ T} _5} _1} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _9} _4} _6}$
${{{{{ T} _4}} {{{{{ T} _5} _1} _4}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _4} _7}$
${{{{{ T} _2}} {{{{{ T} _5} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _9} _4} _8}$
${{{{{ T} _2}} {{{{{ T} _5} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _9} _4} _9}$
${{{{{ T} _4}} {{{{{ T} _5} _1} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _9} _5} _0}$
${{{{{ T} _2}} {{{{{ T} _5} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _5} _1}$
${{{{{ T} _2}} {{{{{ T} _5} _1} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _5} _2}$
${{{{{ T} _2}} {{{{{ T} _5} _1} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _5} _3}$
${{{{{ T} _4}} {{{{{ T} _5} _1} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _5} _4}$
${{{{{ T} _4}} {{{{{ T} _5} _2} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _5} _5}$
${{{{{ T} _4}} {{{{{ T} _5} _2} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _9} _5} _6}$
${{{{{ T} _4}} {{{{{ T} _5} _2} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _9} _5} _7}$
${{{{{ T} _2}} {{{{{ T} _5} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _5} _8}$
${{{{{ T} _2}} {{{{{ T} _5} _2} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _5} _9}$
${{{{{ T} _2}} {{{{{ T} _5} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _9} _6} _0}$
${{{{{ T} _3}} {{{{{ T} _5} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _6} _1}$
${{{{{ T} _4}} {{{{{ T} _5} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _9} _6} _2}$
${{{{{ T} _2}} {{{{{ T} _5} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _6} _3}$
${{{{{ T} _4}} {{{{{ T} _5} _2} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{ T} _9} _6} _4}$
${{{{{ T} _2}} {{{{{ T} _5} _2} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _6} _5}$
${{{{{ T} _4}} {{{{{ T} _5} _2} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _9} _6} _6}$
${{{{{ T} _3}} {{{{{ T} _5} _2} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _9} _6} _7}$
${{{{{ T} _4}} {{{{{ T} _5} _2} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _9} _6} _8}$
${{{{{ T} _2}} {{{{{ T} _5} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _9} _6} _9}$
${{{{{ T} _3}} {{{{{ T} _5} _3} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _9} _7} _0}$
${{{{{ T} _4}} {{{{{ T} _5} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{ T} _9} _7} _1}$
${{{{{ T} _2}} {{{{{ T} _5} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{ T} _9} _7} _2}$
${{{{{ T} _3}} {{{{{ T} _5} _3} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _7} _3}$
${{{{{ T} _2}} {{{{{ T} _5} _3} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _9} _7} _4}$
${{{{{ T} _3}} {{{{{ T} _5} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _7} _5}$
${{{{{ T} _4}} {{{{{ T} _5} _3} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _9} _7} _6}$
${{{{{ T} _2}} {{{{{ T} _5} _3} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _9} _7} _7}$
${{{{{ T} _4}} {{{{{ T} _5} _3} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _9} _7} _8}$
${{{{{ T} _2}} {{{{{ T} _5} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _7} _9}$
${{{{{ T} _4}} {{{{{ T} _5} _3} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _9} _8} _0}$
${{{{{ T} _3}} {{{{{ T} _5} _3} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _8} _1}$
${{{{{ T} _4}} {{{{{ T} _5} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _9} _8} _2}$
${{{{{ T} _4}} {{{{{ T} _5} _3} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _9} _8} _3}$
${{{{{ T} _4}} {{{{{ T} _5} _3} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{ T} _9} _8} _4}$
${{{{{ T} _2}} {{{{{ T} _5} _3} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _8} _5}$
${{{{{ T} _4}} {{{{{ T} _5} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _8} _6}$
${{{{{ T} _2}} {{{{{ T} _5} _4} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _9} _8} _7}$
${{{{{ T} _4}} {{{{{ T} _5} _4} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _9} _8} _8}$
${{{{{ T} _2}} {{{{{ T} _5} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _8} _9}$
${{{{{ T} _3}} {{{{{ T} _5} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _9} _0}$
${{{{{ T} _2}} {{{{{ T} _5} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _9} _1}$
${{{{{ T} _4}} {{{{{ T} _5} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _9} _2}$
${{{{{ T} _3}} {{{{{ T} _5} _4} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _9} _9} _3}$
${{{{{ T} _2}} {{{{{ T} _5} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _9} _4}$
${{{{{ T} _3}} {{{{{ T} _5} _4} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{ T} _9} _9} _5}$
${{{{{ T} _2}} {{{{{ T} _5} _4} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _9} _6}$
${{{{{ T} _3}} {{{{{ T} _5} _4} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{ T} _9} _9} _7}$
${{{{{ T} _2}} {{{{{ T} _5} _4} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{ T} _9} _9} _8}$
${{{{{ T} _2}} {{{{{ T} _5} _4} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{ T} _9} _9} _9}$
${{{{{ T} _3}} {{{{{ T} _5} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _1} _0} _0} _0}$
${{{{{ T} _4}} {{{{{ T} _5} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _0} _1}$
${{{{{ T} _2}} {{{{{ T} _5} _4} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _1} _0} _0} _2}$
${{{{{ T} _4}} {{{{{ T} _5} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _0} _0} _3}$
${{{{{ T} _2}} {{{{{ T} _5} _5} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _0} _4}$
${{{{{ T} _3}} {{{{{ T} _5} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _0} _5}$
${{{{{ T} _3}} {{{{{ T} _5} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _0} _6}$
${{{{{ T} _4}} {{{{{ T} _5} _5} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _0} _7}$
${{{{{ T} _2}} {{{{{ T} _5} _5} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _0} _8}$
${{{{{ T} _3}} {{{{{ T} _5} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _1} _0} _0} _9}$
${{{{{ T} _3}} {{{{{ T} _5} _5} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _1} _0}$
${{{{{ T} _2}} {{{{{ T} _5} _5} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _1} _1}$
${{{{{ T} _2}} {{{{{ T} _5} _5} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _1} _2}$
${{{{{ T} _4}} {{{{{ T} _5} _5} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _0} _1} _3}$
${{{{{ T} _2}} {{{{{ T} _5} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _1} _4}$
${{{{{ T} _3}} {{{{{ T} _5} _5} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _1} _5}$
${{{{{ T} _2}} {{{{{ T} _5} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _1} _6}$
${{{{{ T} _2}} {{{{{ T} _5} _5} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _1} _7}$
${{{{{ T} _4}} {{{{{ T} _5} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _1} _8}$
${{{{{ T} _4}} {{{{{ T} _5} _5} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _1} _9}$
${{{{{ T} _2}} {{{{{ T} _5} _6} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _2} _0}$
${{{{{ T} _4}} {{{{{ T} _5} _6} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _2} _1}$
${{{{{ T} _4}} {{{{{ T} _5} _6} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _2} _2}$
${{{{{ T} _3}} {{{{{ T} _5} _6} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _0} _2} _3}$
${{{{{ T} _4}} {{{{{ T} _5} _6} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _2} _4}$
${{{{{ T} _4}} {{{{{ T} _5} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _1} _0} _2} _5}$
${{{{{ T} _2}} {{{{{ T} _5} _6} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _2} _6}$
${{{{{ T} _3}} {{{{{ T} _5} _6} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _2} _7}$
${{{{{ T} _4}} {{{{{ T} _5} _6} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _2} _8}$
${{{{{ T} _3}} {{{{{ T} _5} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _2} _9}$
${{{{{ T} _4}} {{{{{ T} _5} _6} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _3} _0}$
${{{{{ T} _4}} {{{{{ T} _5} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _0} _3} _1}$
${{{{{ T} _2}} {{{{{ T} _5} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _3} _2}$
${{{{{ T} _4}} {{{{{ T} _5} _6} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _3} _3}$
${{{{{ T} _2}} {{{{{ T} _5} _6} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _3} _4}$
${{{{{ T} _3}} {{{{{ T} _5} _6} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _3} _5}$
${{{{{ T} _4}} {{{{{ T} _5} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _3} _6}$
${{{{{ T} _2}} {{{{{ T} _5} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _3} _7}$
${{{{{ T} _4}} {{{{{ T} _5} _7} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _3} _8}$
${{{{{ T} _2}} {{{{{ T} _5} _7} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _0} _3} _9}$
${{{{{ T} _3}} {{{{{ T} _5} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _4} _0}$
${{{{{ T} _2}} {{{{{ T} _5} _7} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _0} _4} _1}$
${{{{{ T} _2}} {{{{{ T} _5} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _0} _4} _2}$
${{{{{ T} _3}} {{{{{ T} _5} _7} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _4} _3}$
${{{{{ T} _2}} {{{{{ T} _5} _7} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _4} _4}$
${{{{{ T} _4}} {{{{{ T} _5} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _4} _5}$
${{{{{ T} _4}} {{{{{ T} _5} _7} _5}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ 0& 0& 0& 1\\ -{1}& 0& 0& 0\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _1} _0} _4} _6}$
${{{{{ T} _4}} {{{{{ T} _5} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _4} _7}$
${{{{{ T} _3}} {{{{{ T} _5} _7} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _4} _8}$
${{{{{ T} _4}} {{{{{ T} _5} _7} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _0} _4} _9}$
${{{{{ T} _2}} {{{{{ T} _5} _7} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _0} _5} _0}$
${{{{{ T} _4}} {{{{{ T} _5} _7} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _5} _1}$
${{{{{ T} _3}} {{{{{ T} _5} _8} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _0} _5} _2}$
${{{{{ T} _4}} {{{{{ T} _5} _8} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _5} _3}$
${{{{{ T} _2}} {{{{{ T} _5} _8} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _0} _5} _4}$
${{{{{ T} _3}} {{{{{ T} _5} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _5} _5}$
${{{{{ T} _2}} {{{{{ T} _5} _8} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _0} _5} _6}$
${{{{{ T} _4}} {{{{{ T} _5} _8} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _0} _5} _7}$
${{{{{ T} _3}} {{{{{ T} _5} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _5} _8}$
${{{{{ T} _4}} {{{{{ T} _5} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _1} _0} _5} _9}$
${{{{{ T} _4}} {{{{{ T} _5} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _6} _0}$
${{{{{ T} _4}} {{{{{ T} _5} _8} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _0} _6} _1}$
${{{{{ T} _3}} {{{{{ T} _5} _8} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _6} _2}$
${{{{{ T} _4}} {{{{{ T} _5} _8} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _0} _6} _3}$
${{{{{ T} _4}} {{{{{ T} _5} _8} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _0} _6} _4}$
${{{{{ T} _4}} {{{{{ T} _5} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _6} _5}$
${{{{{ T} _2}} {{{{{ T} _5} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _6} _6}$
${{{{{ T} _3}} {{{{{ T} _5} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _6} _7}$
${{{{{ T} _4}} {{{{{ T} _5} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _6} _8}$
${{{{{ T} _2}} {{{{{ T} _5} _9} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _6} _9}$
${{{{{ T} _4}} {{{{{ T} _5} _9} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _7} _0}$
${{{{{ T} _2}} {{{{{ T} _5} _9} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _0} _7} _1}$
${{{{{ T} _2}} {{{{{ T} _5} _9} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _0} _7} _2}$
${{{{{ T} _4}} {{{{{ T} _5} _9} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _7} _3}$
${{{{{ T} _3}} {{{{{ T} _5} _9} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _7} _4}$
${{{{{ T} _4}} {{{{{ T} _5} _9} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _7} _5}$
${{{{{ T} _2}} {{{{{ T} _5} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _0} _7} _6}$
${{{{{ T} _2}} {{{{{ T} _5} _9} _5}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _0} _7} _7}$
${{{{{ T} _4}} {{{{{ T} _5} _9} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _7} _8}$
${{{{{ T} _4}} {{{{{ T} _5} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _7} _9}$
${{{{{ T} _3}} {{{{{ T} _5} _9} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _8} _0}$
${{{{{ T} _3}} {{{{{ T} _5} _9} _9}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _0} _8} _1}$
${{{{{ T} _4}} {{{{{ T} _5} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _8} _2}$
${{{{{ T} _4}} {{{{{ T} _6} _0} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _8} _3}$
${{{{{ T} _2}} {{{{{ T} _6} _0} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _8} _4}$
${{{{{ T} _3}} {{{{{ T} _6} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _8} _5}$
${{{{{ T} _4}} {{{{{ T} _6} _0} _2}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _0} _8} _6}$
${{{{{ T} _2}} {{{{{ T} _6} _0} _3}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _8} _7}$
${{{{{ T} _4}} {{{{{ T} _6} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _0} _8} _8}$
${{{{{ T} _2}} {{{{{ T} _6} _0} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _8} _9}$
${{{{{ T} _2}} {{{{{ T} _6} _0} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _9} _0}$
${{{{{ T} _4}} {{{{{ T} _6} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _9} _1}$
${{{{{ T} _2}} {{{{{ T} _6} _0} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _9} _2}$
${{{{{ T} _2}} {{{{{ T} _6} _0} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _9} _3}$
${{{{{ T} _2}} {{{{{ T} _6} _0} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _9} _4}$
${{{{{ T} _4}} {{{{{ T} _6} _0} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _9} _5}$
${{{{{ T} _2}} {{{{{ T} _6} _0} _9}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _0} _9} _6}$
${{{{{ T} _4}} {{{{{ T} _6} _0} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _9} _7}$
${{{{{ T} _4}} {{{{{ T} _6} _1} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _0} _9} _8}$
${{{{{ T} _3}} {{{{{ T} _6} _1} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _0} _9} _9}$
${{{{{ T} _4}} {{{{{ T} _6} _1} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _1} _0} _0}$
${{{{{ T} _2}} {{{{{ T} _6} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _0} _1}$
${{{{{ T} _4}} {{{{{ T} _6} _1} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _1} _0} _2}$
${{{{{ T} _2}} {{{{{ T} _6} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _0} _3}$
${{{{{ T} _2}} {{{{{ T} _6} _1} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _0} _4}$
${{{{{ T} _4}} {{{{{ T} _6} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _0} _5}$
${{{{{ T} _4}} {{{{{ T} _6} _1} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _1} _0} _6}$
${{{{{ T} _2}} {{{{{ T} _6} _1} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _0} _7}$
${{{{{ T} _3}} {{{{{ T} _6} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _0} _8}$
${{{{{ T} _2}} {{{{{ T} _6} _1} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _1} _0} _9}$
${{{{{ T} _2}} {{{{{ T} _6} _2} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _1} _1} _0}$
${{{{{ T} _3}} {{{{{ T} _6} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _1} _1}$
${{{{{ T} _4}} {{{{{ T} _6} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _1} _2}$
${{{{{ T} _4}} {{{{{ T} _6} _2} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _1} _3}$
${{{{{ T} _4}} {{{{{ T} _6} _2} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _1} _1} _4}$
${{{{{ T} _2}} {{{{{ T} _6} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _1} _5}$
${{{{{ T} _3}} {{{{{ T} _6} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _1} _1} _6}$
${{{{{ T} _4}} {{{{{ T} _6} _2} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _1} _1} _7}$
${{{{{ T} _2}} {{{{{ T} _6} _2} _6}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _1} _8}$
${{{{{ T} _3}} {{{{{ T} _6} _2} _6}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _1} _9}$
${{{{{ T} _2}} {{{{{ T} _6} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _2} _0}$
${{{{{ T} _4}} {{{{{ T} _6} _2} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _1} _2} _1}$
${{{{{ T} _2}} {{{{{ T} _6} _2} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _2} _2}$
${{{{{ T} _3}} {{{{{ T} _6} _2} _9}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _2} _3}$
${{{{{ T} _4}} {{{{{ T} _6} _2} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _1} _1} _2} _4}$
${{{{{ T} _2}} {{{{{ T} _6} _3} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _2} _5}$
${{{{{ T} _4}} {{{{{ T} _6} _3} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _1} _2} _6}$
${{{{{ T} _2}} {{{{{ T} _6} _3} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _1} _2} _7}$
${{{{{ T} _4}} {{{{{ T} _6} _3} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _2} _8}$
${{{{{ T} _4}} {{{{{ T} _6} _3} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _2} _9}$
${{{{{ T} _3}} {{{{{ T} _6} _3} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _3} _0}$
${{{{{ T} _4}} {{{{{ T} _6} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _1} _3} _1}$
${{{{{ T} _2}} {{{{{ T} _6} _3} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _3} _2}$
${{{{{ T} _3}} {{{{{ T} _6} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _3} _3}$
${{{{{ T} _2}} {{{{{ T} _6} _3} _5}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _3} _4}$
${{{{{ T} _3}} {{{{{ T} _6} _3} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _3} _5}$
${{{{{ T} _4}} {{{{{ T} _6} _3} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _1} _3} _6}$
${{{{{ T} _4}} {{{{{ T} _6} _3} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _3} _7}$
${{{{{ T} _4}} {{{{{ T} _6} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _3} _8}$
${{{{{ T} _2}} {{{{{ T} _6} _3} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _1} _3} _9}$
${{{{{ T} _3}} {{{{{ T} _6} _3} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _4} _0}$
${{{{{ T} _4}} {{{{{ T} _6} _3} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _4} _1}$
${{{{{ T} _4}} {{{{{ T} _6} _4} _0}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _4} _2}$
${{{{{ T} _2}} {{{{{ T} _6} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _4} _3}$
${{{{{ T} _2}} {{{{{ T} _6} _4} _2}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ 0& -{1}& 0& 0\\ 0& 0& 0& 1\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _1} _4} _4}$
${{{{{ T} _3}} {{{{{ T} _6} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _4} _5}$
${{{{{ T} _4}} {{{{{ T} _6} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _4} _6}$
${{{{{ T} _2}} {{{{{ T} _6} _4} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _4} _7}$
${{{{{ T} _4}} {{{{{ T} _6} _4} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _1} _4} _8}$
${{{{{ T} _2}} {{{{{ T} _6} _4} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _4} _9}$
${{{{{ T} _2}} {{{{{ T} _6} _4} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _5} _0}$
${{{{{ T} _4}} {{{{{ T} _6} _4} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _1} _5} _1}$
${{{{{ T} _4}} {{{{{ T} _6} _4} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _5} _2}$
${{{{{ T} _2}} {{{{{ T} _6} _4} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _5} _3}$
${{{{{ T} _2}} {{{{{ T} _6} _4} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _5} _4}$
${{{{{ T} _4}} {{{{{ T} _6} _4} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _5} _5}$
${{{{{ T} _3}} {{{{{ T} _6} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _5} _6}$
${{{{{ T} _2}} {{{{{ T} _6} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _5} _7}$
${{{{{ T} _2}} {{{{{ T} _6} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _5} _8}$
${{{{{ T} _4}} {{{{{ T} _6} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _5} _9}$
${{{{{ T} _2}} {{{{{ T} _6} _5} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _1} _6} _0}$
${{{{{ T} _3}} {{{{{ T} _6} _5} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _6} _1}$
${{{{{ T} _2}} {{{{{ T} _6} _5} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _6} _2}$
${{{{{ T} _4}} {{{{{ T} _6} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _6} _3}$
${{{{{ T} _2}} {{{{{ T} _6} _5} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _6} _4}$
${{{{{ T} _3}} {{{{{ T} _6} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _6} _5}$
${{{{{ T} _4}} {{{{{ T} _6} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _1} _6} _6}$
${{{{{ T} _2}} {{{{{ T} _6} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _6} _7}$
${{{{{ T} _4}} {{{{{ T} _6} _5} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _1} _1} _6} _8}$
${{{{{ T} _2}} {{{{{ T} _6} _5} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _6} _9}$
${{{{{ T} _2}} {{{{{ T} _6} _6} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _7} _0}$
${{{{{ T} _4}} {{{{{ T} _6} _6} _0}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _1} _7} _1}$
${{{{{ T} _2}} {{{{{ T} _6} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _7} _2}$
${{{{{ T} _3}} {{{{{ T} _6} _6} _1}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ 0& 0& 0& -{1}\\ -{1}& 0& 0& 0\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _1} _1} _7} _3}$
${{{{{ T} _4}} {{{{{ T} _6} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _7} _4}$
${{{{{ T} _2}} {{{{{ T} _6} _6} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _7} _5}$
${{{{{ T} _4}} {{{{{ T} _6} _6} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _7} _6}$
${{{{{ T} _2}} {{{{{ T} _6} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _1} _7} _7}$
${{{{{ T} _2}} {{{{{ T} _6} _6} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _1} _7} _8}$
${{{{{ T} _4}} {{{{{ T} _6} _6} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _7} _9}$
${{{{{ T} _2}} {{{{{ T} _6} _6} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _1} _8} _0}$
${{{{{ T} _3}} {{{{{ T} _6} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _8} _1}$
${{{{{ T} _2}} {{{{{ T} _6} _6} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _1} _8} _2}$
${{{{{ T} _2}} {{{{{ T} _6} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _1} _8} _3}$
${{{{{ T} _3}} {{{{{ T} _6} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _8} _4}$
${{{{{ T} _4}} {{{{{ T} _6} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _1} _8} _5}$
${{{{{ T} _2}} {{{{{ T} _6} _6} _8}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _1} _8} _6}$
${{{{{ T} _4}} {{{{{ T} _6} _6} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _1} _8} _7}$
${{{{{ T} _3}} {{{{{ T} _6} _6} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _8} _8}$
${{{{{ T} _4}} {{{{{ T} _6} _6} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _1} _8} _9}$
${{{{{ T} _2}} {{{{{ T} _6} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _9} _0}$
${{{{{ T} _4}} {{{{{ T} _6} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _1} _9} _1}$
${{{{{ T} _2}} {{{{{ T} _6} _7} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _9} _2}$
${{{{{ T} _4}} {{{{{ T} _6} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _1} _9} _3}$
${{{{{ T} _3}} {{{{{ T} _6} _7} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _9} _4}$
${{{{{ T} _4}} {{{{{ T} _6} _7} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _1} _9} _5}$
${{{{{ T} _4}} {{{{{ T} _6} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _1} _1} _9} _6}$
${{{{{ T} _3}} {{{{{ T} _6} _7} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _1} _9} _7}$
${{{{{ T} _4}} {{{{{ T} _6} _7} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _9} _8}$
${{{{{ T} _2}} {{{{{ T} _6} _7} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _1} _9} _9}$
${{{{{ T} _4}} {{{{{ T} _6} _7} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _0} _0}$
${{{{{ T} _2}} {{{{{ T} _6} _7} _6}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _0} _1}$
${{{{{ T} _3}} {{{{{ T} _6} _7} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _0} _2}$
${{{{{ T} _2}} {{{{{ T} _6} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _0} _3}$
${{{{{ T} _4}} {{{{{ T} _6} _7} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _0} _4}$
${{{{{ T} _3}} {{{{{ T} _6} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _0} _5}$
${{{{{ T} _4}} {{{{{ T} _6} _7} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _0} _6}$
${{{{{ T} _2}} {{{{{ T} _6} _7} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _0} _7}$
${{{{{ T} _3}} {{{{{ T} _6} _7} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _0} _8}$
${{{{{ T} _2}} {{{{{ T} _6} _8} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _2} _0} _9}$
${{{{{ T} _3}} {{{{{ T} _6} _8} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _1} _0}$
${{{{{ T} _2}} {{{{{ T} _6} _8} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _2} _1} _1}$
${{{{{ T} _2}} {{{{{ T} _6} _8} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _1} _2}$
${{{{{ T} _3}} {{{{{ T} _6} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _1} _3}$
${{{{{ T} _4}} {{{{{ T} _6} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _1} _4}$
${{{{{ T} _4}} {{{{{ T} _6} _8} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _1} _5}$
${{{{{ T} _4}} {{{{{ T} _6} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _1} _6}$
${{{{{ T} _3}} {{{{{ T} _6} _8} _5}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _1} _7}$
${{{{{ T} _3}} {{{{{ T} _6} _8} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _1} _8}$
${{{{{ T} _4}} {{{{{ T} _6} _8} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _2} _1} _9}$
${{{{{ T} _2}} {{{{{ T} _6} _8} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _1} _2} _2} _0}$
${{{{{ T} _3}} {{{{{ T} _6} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _2} _1}$
${{{{{ T} _3}} {{{{{ T} _6} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _2} _2}$
${{{{{ T} _2}} {{{{{ T} _6} _8} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _2} _3}$
${{{{{ T} _4}} {{{{{ T} _6} _8} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _2} _4}$
${{{{{ T} _2}} {{{{{ T} _6} _9} _0}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _2} _5}$
${{{{{ T} _3}} {{{{{ T} _6} _9} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _2} _6}$
${{{{{ T} _4}} {{{{{ T} _6} _9} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _2} _7}$
${{{{{ T} _2}} {{{{{ T} _6} _9} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _2} _8}$
${{{{{ T} _4}} {{{{{ T} _6} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _2} _9}$
${{{{{ T} _2}} {{{{{ T} _6} _9} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _3} _0}$
${{{{{ T} _4}} {{{{{ T} _6} _9} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _3} _1}$
${{{{{ T} _4}} {{{{{ T} _6} _9} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _3} _2}$
${{{{{ T} _2}} {{{{{ T} _6} _9} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _3} _3}$
${{{{{ T} _3}} {{{{{ T} _6} _9} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _3} _4}$
${{{{{ T} _2}} {{{{{ T} _6} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _3} _5}$
${{{{{ T} _3}} {{{{{ T} _6} _9} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _3} _6}$
${{{{{ T} _4}} {{{{{ T} _6} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _3} _7}$
${{{{{ T} _4}} {{{{{ T} _6} _9} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _3} _8}$
${{{{{ T} _4}} {{{{{ T} _6} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _3} _9}$
${{{{{ T} _3}} {{{{{ T} _6} _9} _8}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _4} _0}$
${{{{{ T} _2}} {{{{{ T} _6} _9} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _4} _1}$
${{{{{ T} _3}} {{{{{ T} _6} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _4} _2}$
${{{{{ T} _4}} {{{{{ T} _7} _0} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _4} _3}$
${{{{{ T} _4}} {{{{{ T} _7} _0} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _1} _2} _4} _4}$
${{{{{ T} _2}} {{{{{ T} _7} _0} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _4} _5}$
${{{{{ T} _4}} {{{{{ T} _7} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _4} _6}$
${{{{{ T} _2}} {{{{{ T} _7} _0} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _4} _7}$
${{{{{ T} _3}} {{{{{ T} _7} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _4} _8}$
${{{{{ T} _4}} {{{{{ T} _7} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _4} _9}$
${{{{{ T} _2}} {{{{{ T} _7} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _5} _0}$
${{{{{ T} _4}} {{{{{ T} _7} _0} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _5} _1}$
${{{{{ T} _2}} {{{{{ T} _7} _0} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _5} _2}$
${{{{{ T} _2}} {{{{{ T} _7} _0} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _5} _3}$
${{{{{ T} _4}} {{{{{ T} _7} _0} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _5} _4}$
${{{{{ T} _2}} {{{{{ T} _7} _0} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _5} _5}$
${{{{{ T} _2}} {{{{{ T} _7} _0} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _5} _6}$
${{{{{ T} _2}} {{{{{ T} _7} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _5} _7}$
${{{{{ T} _4}} {{{{{ T} _7} _0} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _5} _8}$
${{{{{ T} _4}} {{{{{ T} _7} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _5} _9}$
${{{{{ T} _4}} {{{{{ T} _7} _1} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _6} _0}$
${{{{{ T} _4}} {{{{{ T} _7} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _6} _1}$
${{{{{ T} _2}} {{{{{ T} _7} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _2} _6} _2}$
${{{{{ T} _2}} {{{{{ T} _7} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _6} _3}$
${{{{{ T} _4}} {{{{{ T} _7} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _6} _4}$
${{{{{ T} _2}} {{{{{ T} _7} _1} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _6} _5}$
${{{{{ T} _3}} {{{{{ T} _7} _1} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _6} _6}$
${{{{{ T} _4}} {{{{{ T} _7} _1} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _6} _7}$
${{{{{ T} _2}} {{{{{ T} _7} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _6} _8}$
${{{{{ T} _4}} {{{{{ T} _7} _1} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _6} _9}$
${{{{{ T} _2}} {{{{{ T} _7} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _7} _0}$
${{{{{ T} _4}} {{{{{ T} _7} _1} _8}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _7} _1}$
${{{{{ T} _3}} {{{{{ T} _7} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _7} _2}$
${{{{{ T} _4}} {{{{{ T} _7} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _7} _3}$
${{{{{ T} _2}} {{{{{ T} _7} _2} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _7} _4}$
${{{{{ T} _3}} {{{{{ T} _7} _2} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _7} _5}$
${{{{{ T} _4}} {{{{{ T} _7} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _2} _7} _6}$
${{{{{ T} _2}} {{{{{ T} _7} _2} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _7} _7}$
${{{{{ T} _3}} {{{{{ T} _7} _2} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _7} _8}$
${{{{{ T} _2}} {{{{{ T} _7} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _1} _2} _7} _9}$
${{{{{ T} _3}} {{{{{ T} _7} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _8} _0}$
${{{{{ T} _4}} {{{{{ T} _7} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _8} _1}$
${{{{{ T} _2}} {{{{{ T} _7} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _2} _8} _2}$
${{{{{ T} _4}} {{{{{ T} _7} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _8} _3}$
${{{{{ T} _2}} {{{{{ T} _7} _2} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _8} _4}$
${{{{{ T} _4}} {{{{{ T} _7} _2} _5}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _2} _8} _5}$
${{{{{ T} _3}} {{{{{ T} _7} _2} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _8} _6}$
${{{{{ T} _4}} {{{{{ T} _7} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _8} _7}$
${{{{{ T} _4}} {{{{{ T} _7} _2} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _8} _8}$
${{{{{ T} _4}} {{{{{ T} _7} _2} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _8} _9}$
${{{{{ T} _2}} {{{{{ T} _7} _2} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _9} _0}$
${{{{{ T} _4}} {{{{{ T} _7} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _1} _2} _9} _1}$
${{{{{ T} _2}} {{{{{ T} _7} _3} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _9} _2}$
${{{{{ T} _4}} {{{{{ T} _7} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _9} _3}$
${{{{{ T} _2}} {{{{{ T} _7} _3} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _1} _2} _9} _4}$
${{{{{ T} _3}} {{{{{ T} _7} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _2} _9} _5}$
${{{{{ T} _2}} {{{{{ T} _7} _3} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _1} _2} _9} _6}$
${{{{{ T} _4}} {{{{{ T} _7} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _2} _9} _7}$
${{{{{ T} _3}} {{{{{ T} _7} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _2} _9} _8}$
${{{{{ T} _3}} {{{{{ T} _7} _3} _4}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _2} _9} _9}$
${{{{{ T} _2}} {{{{{ T} _7} _3} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _3} _0} _0}$
${{{{{ T} _3}} {{{{{ T} _7} _3} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _3} _0} _1}$
${{{{{ T} _2}} {{{{{ T} _7} _3} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _3} _0} _2}$
${{{{{ T} _3}} {{{{{ T} _7} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _1} _3} _0} _3}$
${{{{{ T} _2}} {{{{{ T} _7} _3} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _3} _0} _4}$
${{{{{ T} _3}} {{{{{ T} _7} _3} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _0} _5}$
${{{{{ T} _3}} {{{{{ T} _7} _3} _9}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& 1& 0& 0\\ 0& 0& 1& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _1} _3} _0} _6}$
${{{{{ T} _2}} {{{{{ T} _7} _4} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _0} _7}$
${{{{{ T} _3}} {{{{{ T} _7} _4} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _3} _0} _8}$
${{{{{ T} _2}} {{{{{ T} _7} _4} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _0} _9}$
${{{{{ T} _4}} {{{{{ T} _7} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _3} _1} _0}$
${{{{{ T} _2}} {{{{{ T} _7} _4} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _1} _1}$
${{{{{ T} _4}} {{{{{ T} _7} _4} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _1} _2}$
${{{{{ T} _4}} {{{{{ T} _7} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _1} _3}$
${{{{{ T} _4}} {{{{{ T} _7} _4} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _3} _1} _4}$
${{{{{ T} _3}} {{{{{ T} _7} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _3} _1} _5}$
${{{{{ T} _4}} {{{{{ T} _7} _4} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _3} _1} _6}$
${{{{{ T} _3}} {{{{{ T} _7} _4} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _3} _1} _7}$
${{{{{ T} _4}} {{{{{ T} _7} _4} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _3} _1} _8}$
${{{{{ T} _4}} {{{{{ T} _7} _4} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _3} _1} _9}$
${{{{{ T} _2}} {{{{{ T} _7} _4} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _1} _3} _2} _0}$
${{{{{ T} _4}} {{{{{ T} _7} _4} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _2} _1}$
${{{{{ T} _2}} {{{{{ T} _7} _5} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _3} _2} _2}$
${{{{{ T} _3}} {{{{{ T} _7} _5} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _3} _2} _3}$
${{{{{ T} _4}} {{{{{ T} _7} _5} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _2} _4}$
${{{{{ T} _2}} {{{{{ T} _7} _5} _1}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ 0& 0& -{1}& 0\\ 1& 0& 0& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _1} _3} _2} _5}$
${{{{{ T} _4}} {{{{{ T} _7} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _2} _6}$
${{{{{ T} _2}} {{{{{ T} _7} _5} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _3} _2} _7}$
${{{{{ T} _3}} {{{{{ T} _7} _5} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _3} _2} _8}$
${{{{{ T} _2}} {{{{{ T} _7} _5} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _3} _2} _9}$
${{{{{ T} _4}} {{{{{ T} _7} _5} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _3} _0}$
${{{{{ T} _2}} {{{{{ T} _7} _5} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _3} _1}$
${{{{{ T} _3}} {{{{{ T} _7} _5} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _1} _3} _3} _2}$
${{{{{ T} _2}} {{{{{ T} _7} _5} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _3} _3}$
${{{{{ T} _2}} {{{{{ T} _7} _5} _6}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _3} _3} _4}$
${{{{{ T} _4}} {{{{{ T} _7} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _3} _3} _5}$
${{{{{ T} _4}} {{{{{ T} _7} _5} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _3} _3} _6}$
${{{{{ T} _4}} {{{{{ T} _7} _5} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _3} _7}$
${{{{{ T} _3}} {{{{{ T} _7} _5} _9}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _3} _8}$
${{{{{ T} _4}} {{{{{ T} _7} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _3} _3} _9}$
${{{{{ T} _2}} {{{{{ T} _7} _6} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _3} _4} _0}$
${{{{{ T} _2}} {{{{{ T} _7} _6} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _4} _1}$
${{{{{ T} _4}} {{{{{ T} _7} _6} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _3} _4} _2}$
${{{{{ T} _2}} {{{{{ T} _7} _6} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _4} _3}$
${{{{{ T} _3}} {{{{{ T} _7} _6} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _4} _4}$
${{{{{ T} _4}} {{{{{ T} _7} _6} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _3} _4} _5}$
${{{{{ T} _2}} {{{{{ T} _7} _6} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _4} _6}$
${{{{{ T} _4}} {{{{{ T} _7} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _4} _7}$
${{{{{ T} _2}} {{{{{ T} _7} _6} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _4} _8}$
${{{{{ T} _4}} {{{{{ T} _7} _6} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _3} _4} _9}$
${{{{{ T} _4}} {{{{{ T} _7} _6} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _3} _5} _0}$
${{{{{ T} _3}} {{{{{ T} _7} _6} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _3} _5} _1}$
${{{{{ T} _4}} {{{{{ T} _7} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _5} _2}$
${{{{{ T} _2}} {{{{{ T} _7} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _1} _3} _5} _3}$
${{{{{ T} _3}} {{{{{ T} _7} _6} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _3} _5} _4}$
${{{{{ T} _4}} {{{{{ T} _7} _6} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _5} _5}$
${{{{{ T} _2}} {{{{{ T} _7} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _5} _6}$
${{{{{ T} _3}} {{{{{ T} _7} _6} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _5} _7}$
${{{{{ T} _2}} {{{{{ T} _7} _7} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _3} _5} _8}$
${{{{{ T} _3}} {{{{{ T} _7} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _3} _5} _9}$
${{{{{ T} _4}} {{{{{ T} _7} _7} _0}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _6} _0}$
${{{{{ T} _2}} {{{{{ T} _7} _7} _1}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _6} _1}$
${{{{{ T} _4}} {{{{{ T} _7} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _6} _2}$
${{{{{ T} _2}} {{{{{ T} _7} _7} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _3} _6} _3}$
${{{{{ T} _2}} {{{{{ T} _7} _7} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _3} _6} _4}$
${{{{{ T} _4}} {{{{{ T} _7} _7} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _6} _5}$
${{{{{ T} _2}} {{{{{ T} _7} _7} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _3} _6} _6}$
${{{{{ T} _3}} {{{{{ T} _7} _7} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _6} _7}$
${{{{{ T} _2}} {{{{{ T} _7} _7} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _3} _6} _8}$
${{{{{ T} _2}} {{{{{ T} _7} _7} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _3} _6} _9}$
${{{{{ T} _3}} {{{{{ T} _7} _7} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _7} _0}$
${{{{{ T} _4}} {{{{{ T} _7} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _3} _7} _1}$
${{{{{ T} _2}} {{{{{ T} _7} _7} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _3} _7} _2}$
${{{{{ T} _4}} {{{{{ T} _7} _7} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _3} _7} _3}$
${{{{{ T} _2}} {{{{{ T} _7} _7} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _3} _7} _4}$
${{{{{ T} _4}} {{{{{ T} _7} _7} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _3} _7} _5}$
${{{{{ T} _3}} {{{{{ T} _7} _7} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _7} _6}$
${{{{{ T} _4}} {{{{{ T} _7} _7} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _3} _7} _7}$
${{{{{ T} _4}} {{{{{ T} _7} _8} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _7} _8}$
${{{{{ T} _2}} {{{{{ T} _7} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _7} _9}$
${{{{{ T} _3}} {{{{{ T} _7} _8} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _3} _8} _0}$
${{{{{ T} _4}} {{{{{ T} _7} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _3} _8} _1}$
${{{{{ T} _3}} {{{{{ T} _7} _8} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _8} _2}$
${{{{{ T} _4}} {{{{{ T} _7} _8} _2}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _3} _8} _3}$
${{{{{ T} _2}} {{{{{ T} _7} _8} _3}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _8} _4}$
${{{{{ T} _4}} {{{{{ T} _7} _8} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _3} _8} _5}$
${{{{{ T} _2}} {{{{{ T} _7} _8} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _8} _6}$
${{{{{ T} _3}} {{{{{ T} _7} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _8} _7}$
${{{{{ T} _2}} {{{{{ T} _7} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _8} _8}$
${{{{{ T} _4}} {{{{{ T} _7} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _8} _9}$
${{{{{ T} _3}} {{{{{ T} _7} _8} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _9} _0}$
${{{{{ T} _4}} {{{{{ T} _7} _8} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _3} _9} _1}$
${{{{{ T} _3}} {{{{{ T} _7} _8} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _9} _2}$
${{{{{ T} _2}} {{{{{ T} _7} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _9} _3}$
${{{{{ T} _3}} {{{{{ T} _7} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _9} _4}$
${{{{{ T} _2}} {{{{{ T} _7} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _3} _9} _5}$
${{{{{ T} _2}} {{{{{ T} _7} _9} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _3} _9} _6}$
${{{{{ T} _3}} {{{{{ T} _7} _9} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _3} _9} _7}$
${{{{{ T} _4}} {{{{{ T} _7} _9} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _3} _9} _8}$
${{{{{ T} _4}} {{{{{ T} _7} _9} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _3} _9} _9}$
${{{{{ T} _3}} {{{{{ T} _7} _9} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _4} _0} _0}$
${{{{{ T} _3}} {{{{{ T} _7} _9} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _0} _1}$
${{{{{ T} _4}} {{{{{ T} _7} _9} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _4} _0} _2}$
${{{{{ T} _3}} {{{{{ T} _7} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _0} _3}$
${{{{{ T} _2}} {{{{{ T} _7} _9} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _4} _0} _4}$
${{{{{ T} _2}} {{{{{ T} _7} _9} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _4} _0} _5}$
${{{{{ T} _3}} {{{{{ T} _7} _9} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _0} _6}$
${{{{{ T} _4}} {{{{{ T} _7} _9} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _4} _0} _7}$
${{{{{ T} _2}} {{{{{ T} _7} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _4} _0} _8}$
${{{{{ T} _4}} {{{{{ T} _7} _9} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _4} _0} _9}$
${{{{{ T} _2}} {{{{{ T} _7} _9} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _1} _0}$
${{{{{ T} _4}} {{{{{ T} _7} _9} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _1} _1}$
${{{{{ T} _2}} {{{{{ T} _8} _0} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _1} _2}$
${{{{{ T} _3}} {{{{{ T} _8} _0} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _1} _3}$
${{{{{ T} _4}} {{{{{ T} _8} _0} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _4} _1} _4}$
${{{{{ T} _4}} {{{{{ T} _8} _0} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _1} _5}$
${{{{{ T} _2}} {{{{{ T} _8} _0} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _4} _1} _6}$
${{{{{ T} _3}} {{{{{ T} _8} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _1} _7}$
${{{{{ T} _2}} {{{{{ T} _8} _0} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _4} _1} _8}$
${{{{{ T} _2}} {{{{{ T} _8} _0} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _4} _1} _9}$
${{{{{ T} _4}} {{{{{ T} _8} _0} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _2} _0}$
${{{{{ T} _4}} {{{{{ T} _8} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _2} _1}$
${{{{{ T} _2}} {{{{{ T} _8} _0} _6}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _4} _2} _2}$
${{{{{ T} _2}} {{{{{ T} _8} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _4} _2} _3}$
${{{{{ T} _3}} {{{{{ T} _8} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _4} _2} _4}$
${{{{{ T} _4}} {{{{{ T} _8} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _4} _2} _5}$
${{{{{ T} _2}} {{{{{ T} _8} _0} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _2} _6}$
${{{{{ T} _4}} {{{{{ T} _8} _0} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _2} _7}$
${{{{{ T} _2}} {{{{{ T} _8} _0} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _4} _2} _8}$
${{{{{ T} _4}} {{{{{ T} _8} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _2} _9}$
${{{{{ T} _3}} {{{{{ T} _8} _1} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _3} _0}$
${{{{{ T} _4}} {{{{{ T} _8} _1} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _3} _1}$
${{{{{ T} _3}} {{{{{ T} _8} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _3} _2}$
${{{{{ T} _4}} {{{{{ T} _8} _1} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _4} _3} _3}$
${{{{{ T} _4}} {{{{{ T} _8} _1} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _4} _3} _4}$
${{{{{ T} _3}} {{{{{ T} _8} _1} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _1} _4} _3} _5}$
${{{{{ T} _4}} {{{{{ T} _8} _1} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _3} _6}$
${{{{{ T} _4}} {{{{{ T} _8} _1} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _4} _3} _7}$
${{{{{ T} _3}} {{{{{ T} _8} _1} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _3} _8}$
${{{{{ T} _4}} {{{{{ T} _8} _1} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _4} _3} _9}$
${{{{{ T} _3}} {{{{{ T} _8} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _4} _0}$
${{{{{ T} _4}} {{{{{ T} _8} _1} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _4} _4} _1}$
${{{{{ T} _3}} {{{{{ T} _8} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _4} _4} _2}$
${{{{{ T} _3}} {{{{{ T} _8} _1} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _4} _3}$
${{{{{ T} _2}} {{{{{ T} _8} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _4} _4}$
${{{{{ T} _3}} {{{{{ T} _8} _2} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _4} _4} _5}$
${{{{{ T} _4}} {{{{{ T} _8} _2} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _4} _6}$
${{{{{ T} _4}} {{{{{ T} _8} _2} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _4} _4} _7}$
${{{{{ T} _3}} {{{{{ T} _8} _2} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _4} _4} _8}$
${{{{{ T} _4}} {{{{{ T} _8} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _4} _4} _9}$
${{{{{ T} _3}} {{{{{ T} _8} _2} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _4} _5} _0}$
${{{{{ T} _3}} {{{{{ T} _8} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _4} _5} _1}$
${{{{{ T} _2}} {{{{{ T} _8} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _5} _2}$
${{{{{ T} _4}} {{{{{ T} _8} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _4} _5} _3}$
${{{{{ T} _3}} {{{{{ T} _8} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _5} _4}$
${{{{{ T} _2}} {{{{{ T} _8} _2} _8}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _4} _5} _5}$
${{{{{ T} _3}} {{{{{ T} _8} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _5} _6}$
${{{{{ T} _4}} {{{{{ T} _8} _2} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _4} _5} _7}$
${{{{{ T} _4}} {{{{{ T} _8} _2} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _4} _5} _8}$
${{{{{ T} _3}} {{{{{ T} _8} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _5} _9}$
${{{{{ T} _2}} {{{{{ T} _8} _3} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _6} _0}$
${{{{{ T} _4}} {{{{{ T} _8} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _4} _6} _1}$
${{{{{ T} _3}} {{{{{ T} _8} _3} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _6} _2}$
${{{{{ T} _2}} {{{{{ T} _8} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _6} _3}$
${{{{{ T} _4}} {{{{{ T} _8} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _6} _4}$
${{{{{ T} _4}} {{{{{ T} _8} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _6} _5}$
${{{{{ T} _3}} {{{{{ T} _8} _3} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _6} _6}$
${{{{{ T} _4}} {{{{{ T} _8} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _4} _6} _7}$
${{{{{ T} _3}} {{{{{ T} _8} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _4} _6} _8}$
${{{{{ T} _4}} {{{{{ T} _8} _3} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _4} _6} _9}$
${{{{{ T} _2}} {{{{{ T} _8} _3} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _7} _0}$
${{{{{ T} _3}} {{{{{ T} _8} _3} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _7} _1}$
${{{{{ T} _4}} {{{{{ T} _8} _3} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _7} _2}$
${{{{{ T} _2}} {{{{{ T} _8} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _1} _4} _7} _3}$
${{{{{ T} _4}} {{{{{ T} _8} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _7} _4}$
${{{{{ T} _2}} {{{{{ T} _8} _4} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _7} _5}$
${{{{{ T} _3}} {{{{{ T} _8} _4} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _7} _6}$
${{{{{ T} _2}} {{{{{ T} _8} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _7} _7}$
${{{{{ T} _3}} {{{{{ T} _8} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _1} _4} _7} _8}$
${{{{{ T} _4}} {{{{{ T} _8} _4} _2}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _7} _9}$
${{{{{ T} _2}} {{{{{ T} _8} _4} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _8} _0}$
${{{{{ T} _3}} {{{{{ T} _8} _4} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _1} _4} _8} _1}$
${{{{{ T} _2}} {{{{{ T} _8} _4} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _8} _2}$
${{{{{ T} _4}} {{{{{ T} _8} _4} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _8} _3}$
${{{{{ T} _3}} {{{{{ T} _8} _4} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _8} _4}$
${{{{{ T} _4}} {{{{{ T} _8} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _4} _8} _5}$
${{{{{ T} _4}} {{{{{ T} _8} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _4} _8} _6}$
${{{{{ T} _4}} {{{{{ T} _8} _5} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _8} _7}$
${{{{{ T} _3}} {{{{{ T} _8} _5} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _8} _8}$
${{{{{ T} _4}} {{{{{ T} _8} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _8} _9}$
${{{{{ T} _3}} {{{{{ T} _8} _5} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _9} _0}$
${{{{{ T} _4}} {{{{{ T} _8} _5} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _4} _9} _1}$
${{{{{ T} _2}} {{{{{ T} _8} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _4} _9} _2}$
${{{{{ T} _4}} {{{{{ T} _8} _5} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _4} _9} _3}$
${{{{{ T} _2}} {{{{{ T} _8} _5} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _9} _4}$
${{{{{ T} _3}} {{{{{ T} _8} _5} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _9} _5}$
${{{{{ T} _2}} {{{{{ T} _8} _5} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _4} _9} _6}$
${{{{{ T} _4}} {{{{{ T} _8} _5} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _4} _9} _7}$
${{{{{ T} _3}} {{{{{ T} _8} _5} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _4} _9} _8}$
${{{{{ T} _4}} {{{{{ T} _8} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _4} _9} _9}$
${{{{{ T} _2}} {{{{{ T} _8} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _5} _0} _0}$
${{{{{ T} _3}} {{{{{ T} _8} _5} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _0} _1}$
${{{{{ T} _2}} {{{{{ T} _8} _5} _8}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _5} _0} _2}$
${{{{{ T} _4}} {{{{{ T} _8} _5} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _5} _0} _3}$
${{{{{ T} _3}} {{{{{ T} _8} _6} _0}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _0} _4}$
${{{{{ T} _4}} {{{{{ T} _8} _6} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _0} _5}$
${{{{{ T} _3}} {{{{{ T} _8} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _0} _6}$
${{{{{ T} _4}} {{{{{ T} _8} _6} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _0} _7}$
${{{{{ T} _4}} {{{{{ T} _8} _6} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _0} _8}$
${{{{{ T} _4}} {{{{{ T} _8} _6} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _5} _0} _9}$
${{{{{ T} _4}} {{{{{ T} _8} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _1} _5} _1} _0}$
${{{{{ T} _2}} {{{{{ T} _8} _6} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _1} _1}$
${{{{{ T} _2}} {{{{{ T} _8} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _5} _1} _2}$
${{{{{ T} _3}} {{{{{ T} _8} _6} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _1} _3}$
${{{{{ T} _4}} {{{{{ T} _8} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _1} _4}$
${{{{{ T} _2}} {{{{{ T} _8} _6} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _1} _5}$
${{{{{ T} _4}} {{{{{ T} _8} _6} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _5} _1} _6}$
${{{{{ T} _2}} {{{{{ T} _8} _6} _9}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _1} _7}$
${{{{{ T} _2}} {{{{{ T} _8} _7} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _1} _8}$
${{{{{ T} _4}} {{{{{ T} _8} _7} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _5} _1} _9}$
${{{{{ T} _4}} {{{{{ T} _8} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _5} _2} _0}$
${{{{{ T} _2}} {{{{{ T} _8} _7} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _2} _1}$
${{{{{ T} _2}} {{{{{ T} _8} _7} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _2} _2}$
${{{{{ T} _4}} {{{{{ T} _8} _7} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _2} _3}$
${{{{{ T} _2}} {{{{{ T} _8} _7} _5}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ 0& 0& 1& 0\\ 0& -{1}& 0& 0\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _5} _2} _4}$
${{{{{ T} _3}} {{{{{ T} _8} _7} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _5} _2} _5}$
${{{{{ T} _4}} {{{{{ T} _8} _7} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _5} _2} _6}$
${{{{{ T} _2}} {{{{{ T} _8} _7} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _5} _2} _7}$
${{{{{ T} _4}} {{{{{ T} _8} _7} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _2} _8}$
${{{{{ T} _2}} {{{{{ T} _8} _7} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _2} _9}$
${{{{{ T} _2}} {{{{{ T} _8} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _3} _0}$
${{{{{ T} _4}} {{{{{ T} _8} _7} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _3} _1}$
${{{{{ T} _4}} {{{{{ T} _8} _7} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _3} _2}$
${{{{{ T} _2}} {{{{{ T} _8} _8} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _3} _3}$
${{{{{ T} _2}} {{{{{ T} _8} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _3} _4}$
${{{{{ T} _4}} {{{{{ T} _8} _8} _3}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ 1& 0& 0& 0\\ 0& 1& 0& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _1} _5} _3} _5}$
${{{{{ T} _2}} {{{{{ T} _8} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _3} _6}$
${{{{{ T} _3}} {{{{{ T} _8} _8} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _3} _7}$
${{{{{ T} _4}} {{{{{ T} _8} _8} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _5} _3} _8}$
${{{{{ T} _2}} {{{{{ T} _8} _8} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _3} _9}$
${{{{{ T} _4}} {{{{{ T} _8} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _5} _4} _0}$
${{{{{ T} _2}} {{{{{ T} _8} _8} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _5} _4} _1}$
${{{{{ T} _2}} {{{{{ T} _8} _8} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _5} _4} _2}$
${{{{{ T} _4}} {{{{{ T} _8} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _5} _4} _3}$
${{{{{ T} _2}} {{{{{ T} _8} _9} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _4} _4}$
${{{{{ T} _3}} {{{{{ T} _8} _9} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _4} _5}$
${{{{{ T} _4}} {{{{{ T} _8} _9} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _4} _6}$
${{{{{ T} _2}} {{{{{ T} _8} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _5} _4} _7}$
${{{{{ T} _4}} {{{{{ T} _8} _9} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _1} _5} _4} _8}$
${{{{{ T} _2}} {{{{{ T} _8} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _4} _9}$
${{{{{ T} _3}} {{{{{ T} _8} _9} _2}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _5} _0}$
${{{{{ T} _2}} {{{{{ T} _8} _9} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _5} _1}$
${{{{{ T} _4}} {{{{{ T} _8} _9} _3}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _5} _2}$
${{{{{ T} _2}} {{{{{ T} _8} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _5} _3}$
${{{{{ T} _3}} {{{{{ T} _8} _9} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _5} _5} _4}$
${{{{{ T} _2}} {{{{{ T} _8} _9} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _5} _5}$
${{{{{ T} _3}} {{{{{ T} _8} _9} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _5} _5} _6}$
${{{{{ T} _4}} {{{{{ T} _8} _9} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _5} _7}$
${{{{{ T} _2}} {{{{{ T} _8} _9} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _5} _8}$
${{{{{ T} _4}} {{{{{ T} _8} _9} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _5} _9}$
${{{{{ T} _2}} {{{{{ T} _8} _9} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _5} _6} _0}$
${{{{{ T} _3}} {{{{{ T} _8} _9} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _5} _6} _1}$
${{{{{ T} _2}} {{{{{ T} _8} _9} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _5} _6} _2}$
${{{{{ T} _4}} {{{{{ T} _8} _9} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _6} _3}$
${{{{{ T} _3}} {{{{{ T} _9} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _6} _4}$
${{{{{ T} _4}} {{{{{ T} _9} _0} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _5} _6} _5}$
${{{{{ T} _2}} {{{{{ T} _9} _0} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _5} _6} _6}$
${{{{{ T} _3}} {{{{{ T} _9} _0} _1}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _6} _7}$
${{{{{ T} _2}} {{{{{ T} _9} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _6} _8}$
${{{{{ T} _3}} {{{{{ T} _9} _0} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _6} _9}$
${{{{{ T} _2}} {{{{{ T} _9} _0} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _7} _0}$
${{{{{ T} _3}} {{{{{ T} _9} _0} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _5} _7} _1}$
${{{{{ T} _4}} {{{{{ T} _9} _0} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _5} _7} _2}$
${{{{{ T} _4}} {{{{{ T} _9} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _5} _7} _3}$
${{{{{ T} _4}} {{{{{ T} _9} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _5} _7} _4}$
${{{{{ T} _3}} {{{{{ T} _9} _0} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _7} _5}$
${{{{{ T} _3}} {{{{{ T} _9} _0} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _5} _7} _6}$
${{{{{ T} _4}} {{{{{ T} _9} _0} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _7} _7}$
${{{{{ T} _2}} {{{{{ T} _9} _0} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _7} _8}$
${{{{{ T} _3}} {{{{{ T} _9} _0} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _5} _7} _9}$
${{{{{ T} _3}} {{{{{ T} _9} _1} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _5} _8} _0}$
${{{{{ T} _3}} {{{{{ T} _9} _1} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _8} _1}$
${{{{{ T} _4}} {{{{{ T} _9} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _5} _8} _2}$
${{{{{ T} _2}} {{{{{ T} _9} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _5} _8} _3}$
${{{{{ T} _4}} {{{{{ T} _9} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _1} _5} _8} _4}$
${{{{{ T} _2}} {{{{{ T} _9} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _8} _5}$
${{{{{ T} _4}} {{{{{ T} _9} _1} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _5} _8} _6}$
${{{{{ T} _4}} {{{{{ T} _9} _1} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _5} _8} _7}$
${{{{{ T} _2}} {{{{{ T} _9} _1} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _8} _8}$
${{{{{ T} _3}} {{{{{ T} _9} _1} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _8} _9}$
${{{{{ T} _3}} {{{{{ T} _9} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _5} _9} _0}$
${{{{{ T} _4}} {{{{{ T} _9} _1} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _5} _9} _1}$
${{{{{ T} _4}} {{{{{ T} _9} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _9} _2}$
${{{{{ T} _4}} {{{{{ T} _9} _1} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _5} _9} _3}$
${{{{{ T} _3}} {{{{{ T} _9} _1} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _9} _4}$
${{{{{ T} _3}} {{{{{ T} _9} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _5} _9} _5}$
${{{{{ T} _2}} {{{{{ T} _9} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _5} _9} _6}$
${{{{{ T} _2}} {{{{{ T} _9} _2} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _9} _7}$
${{{{{ T} _3}} {{{{{ T} _9} _2} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _5} _9} _8}$
${{{{{ T} _4}} {{{{{ T} _9} _2} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _5} _9} _9}$
${{{{{ T} _2}} {{{{{ T} _9} _2} _5}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _0} _0}$
${{{{{ T} _4}} {{{{{ T} _9} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _0} _1}$
${{{{{ T} _2}} {{{{{ T} _9} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _0} _2}$
${{{{{ T} _2}} {{{{{ T} _9} _2} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _0} _3}$
${{{{{ T} _4}} {{{{{ T} _9} _2} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _0} _4}$
${{{{{ T} _2}} {{{{{ T} _9} _2} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _0} _5}$
${{{{{ T} _2}} {{{{{ T} _9} _2} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _0} _6}$
${{{{{ T} _2}} {{{{{ T} _9} _3} _0}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _0} _7}$
${{{{{ T} _4}} {{{{{ T} _9} _3} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _0} _8}$
${{{{{ T} _4}} {{{{{ T} _9} _3} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _0} _9}$
${{{{{ T} _2}} {{{{{ T} _9} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _1} _0}$
${{{{{ T} _3}} {{{{{ T} _9} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _1} _1}$
${{{{{ T} _4}} {{{{{ T} _9} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _1} _2}$
${{{{{ T} _2}} {{{{{ T} _9} _3} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _1} _3}$
${{{{{ T} _4}} {{{{{ T} _9} _3} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _1} _4}$
${{{{{ T} _2}} {{{{{ T} _9} _3} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _1} _5}$
${{{{{ T} _4}} {{{{{ T} _9} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _1} _6}$
${{{{{ T} _2}} {{{{{ T} _9} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _1} _6} _1} _7}$
${{{{{ T} _3}} {{{{{ T} _9} _3} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _1} _8}$
${{{{{ T} _3}} {{{{{ T} _9} _3} _8}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _1} _9}$
${{{{{ T} _2}} {{{{{ T} _9} _3} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _6} _2} _0}$
${{{{{ T} _4}} {{{{{ T} _9} _3} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _6} _2} _1}$
${{{{{ T} _2}} {{{{{ T} _9} _4} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _2} _2}$
${{{{{ T} _4}} {{{{{ T} _9} _4} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _6} _2} _3}$
${{{{{ T} _3}} {{{{{ T} _9} _4} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _2} _4}$
${{{{{ T} _4}} {{{{{ T} _9} _4} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _2} _5}$
${{{{{ T} _4}} {{{{{ T} _9} _4} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _6} _2} _6}$
${{{{{ T} _4}} {{{{{ T} _9} _4} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _2} _7}$
${{{{{ T} _2}} {{{{{ T} _9} _4} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _2} _8}$
${{{{{ T} _4}} {{{{{ T} _9} _4} _4}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _2} _9}$
${{{{{ T} _2}} {{{{{ T} _9} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _3} _0}$
${{{{{ T} _4}} {{{{{ T} _9} _4} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _3} _1}$
${{{{{ T} _2}} {{{{{ T} _9} _4} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _3} _2}$
${{{{{ T} _3}} {{{{{ T} _9} _4} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _3} _3}$
${{{{{ T} _2}} {{{{{ T} _9} _4} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _3} _4}$
${{{{{ T} _4}} {{{{{ T} _9} _4} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _3} _5}$
${{{{{ T} _3}} {{{{{ T} _9} _4} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _3} _6}$
${{{{{ T} _2}} {{{{{ T} _9} _4} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _3} _7}$
${{{{{ T} _3}} {{{{{ T} _9} _4} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _3} _8}$
${{{{{ T} _2}} {{{{{ T} _9} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _3} _9}$
${{{{{ T} _3}} {{{{{ T} _9} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _4} _0}$
${{{{{ T} _4}} {{{{{ T} _9} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _4} _1}$
${{{{{ T} _2}} {{{{{ T} _9} _5} _3}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _4} _2}$
${{{{{ T} _2}} {{{{{ T} _9} _5} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _4} _3}$
${{{{{ T} _4}} {{{{{ T} _9} _5} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _4} _4}$
${{{{{ T} _2}} {{{{{ T} _9} _5} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _4} _5}$
${{{{{ T} _4}} {{{{{ T} _9} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _4} _6}$
${{{{{ T} _4}} {{{{{ T} _9} _5} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _4} _7}$
${{{{{ T} _3}} {{{{{ T} _9} _5} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _4} _8}$
${{{{{ T} _4}} {{{{{ T} _9} _5} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _4} _9}$
${{{{{ T} _2}} {{{{{ T} _9} _6} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _5} _0}$
${{{{{ T} _2}} {{{{{ T} _9} _6} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _5} _1}$
${{{{{ T} _3}} {{{{{ T} _9} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _5} _2}$
${{{{{ T} _4}} {{{{{ T} _9} _6} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _5} _3}$
${{{{{ T} _2}} {{{{{ T} _9} _6} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _5} _4}$
${{{{{ T} _4}} {{{{{ T} _9} _6} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _5} _5}$
${{{{{ T} _2}} {{{{{ T} _9} _6} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _5} _6}$
${{{{{ T} _2}} {{{{{ T} _9} _6} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _5} _7}$
${{{{{ T} _2}} {{{{{ T} _9} _6} _5}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _5} _8}$
${{{{{ T} _2}} {{{{{ T} _9} _6} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _5} _9}$
${{{{{ T} _4}} {{{{{ T} _9} _6} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _6} _0}$
${{{{{ T} _4}} {{{{{ T} _9} _6} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _6} _1}$
${{{{{ T} _4}} {{{{{ T} _9} _6} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _6} _2}$
${{{{{ T} _4}} {{{{{ T} _9} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _6} _3}$
${{{{{ T} _2}} {{{{{ T} _9} _7} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _6} _6} _4}$
${{{{{ T} _4}} {{{{{ T} _9} _7} _1}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ 1& 0& 0& 0\\ 0& 0& 1& 0\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _1} _6} _6} _5}$
${{{{{ T} _4}} {{{{{ T} _9} _7} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _6} _6}$
${{{{{ T} _2}} {{{{{ T} _9} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _6} _7}$
${{{{{ T} _3}} {{{{{ T} _9} _7} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _6} _8}$
${{{{{ T} _2}} {{{{{ T} _9} _7} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _6} _9}$
${{{{{ T} _4}} {{{{{ T} _9} _7} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _6} _7} _0}$
${{{{{ T} _2}} {{{{{ T} _9} _7} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _6} _7} _1}$
${{{{{ T} _3}} {{{{{ T} _9} _7} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _7} _2}$
${{{{{ T} _2}} {{{{{ T} _9} _7} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _7} _3}$
${{{{{ T} _2}} {{{{{ T} _9} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _7} _4}$
${{{{{ T} _2}} {{{{{ T} _9} _7} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _7} _5}$
${{{{{ T} _2}} {{{{{ T} _9} _7} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _7} _6}$
${{{{{ T} _2}} {{{{{ T} _9} _8} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _7} _7}$
${{{{{ T} _2}} {{{{{ T} _9} _8} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _7} _8}$
${{{{{ T} _3}} {{{{{ T} _9} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _7} _9}$
${{{{{ T} _4}} {{{{{ T} _9} _8} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _8} _0}$
${{{{{ T} _2}} {{{{{ T} _9} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _8} _1}$
${{{{{ T} _4}} {{{{{ T} _9} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _8} _2}$
${{{{{ T} _2}} {{{{{ T} _9} _8} _3}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _8} _3}$
${{{{{ T} _4}} {{{{{ T} _9} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _8} _4}$
${{{{{ T} _4}} {{{{{ T} _9} _8} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _6} _8} _5}$
${{{{{ T} _2}} {{{{{ T} _9} _8} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _8} _6}$
${{{{{ T} _4}} {{{{{ T} _9} _8} _5}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _6} _8} _7}$
${{{{{ T} _2}} {{{{{ T} _9} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _8} _8}$
${{{{{ T} _4}} {{{{{ T} _9} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _8} _9}$
${{{{{ T} _2}} {{{{{ T} _9} _8} _7}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _9} _0}$
${{{{{ T} _3}} {{{{{ T} _9} _8} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _9} _1}$
${{{{{ T} _2}} {{{{{ T} _9} _8} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _9} _2}$
${{{{{ T} _4}} {{{{{ T} _9} _8} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _9} _3}$
${{{{{ T} _3}} {{{{{ T} _9} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _9} _4}$
${{{{{ T} _2}} {{{{{ T} _9} _9} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _9} _5}$
${{{{{ T} _3}} {{{{{ T} _9} _9} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _6} _9} _6}$
${{{{{ T} _2}} {{{{{ T} _9} _9} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _9} _7}$
${{{{{ T} _3}} {{{{{ T} _9} _9} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _6} _9} _8}$
${{{{{ T} _2}} {{{{{ T} _9} _9} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _6} _9} _9}$
${{{{{ T} _2}} {{{{{ T} _9} _9} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _7} _0} _0}$
${{{{{ T} _3}} {{{{{ T} _9} _9} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _7} _0} _1}$
${{{{{ T} _2}} {{{{{ T} _9} _9} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _7} _0} _2}$
${{{{{ T} _3}} {{{{{ T} _9} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _7} _0} _3}$
${{{{{ T} _3}} {{{{{ T} _9} _9} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _7} _0} _4}$
${{{{{ T} _4}} {{{{{ T} _9} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _7} _0} _5}$
${{{{{ T} _2}} {{{{{ T} _9} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _0} _6}$
${{{{{ T} _3}} {{{{{ T} _9} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _7} _0} _7}$
${{{{{ T} _3}} {{{{{ T} _9} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _7} _0} _8}$
${{{{{ T} _2}} {{{{{ T} _9} _9} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _0} _9}$
${{{{{ T} _4}} {{{{{ T} _9} _9} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _1} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _0} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _1} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _1} _7} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _0} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _0} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _0} _3}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _7} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _0} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _7} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _0} _5}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _7} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _0} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _7} _1} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _0} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _7} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _0} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _7} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _0} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _0} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _7} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _0} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _2} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _0} _9}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _2} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _1} _0}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ 0& 0& -{1}& 0\\ 0& -{1}& 0& 0\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _7} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _7} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _1} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _1} _7} _2} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _1} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _1} _7} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _1} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _1} _7} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _1} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _7} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _1} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _7} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _1} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _7} _3} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _7} _3} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _1} _7}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _1} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _7} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _2} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _1} _7} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _7} _4} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _7} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _7} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _7} _4} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _2} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _7} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _2} _5}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& 0& 1& 0\\ 0& 0& 0& -{1}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _1} _7} _4} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _4} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _2} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _7} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _2} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _7} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _2} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _2} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _7} _5} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _2} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _1} _7} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _2} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _7} _5} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _3} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _7} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _7} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _3} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _7} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _7} _5} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _3} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _7} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _3} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _6} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _3} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _7} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _3} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _3} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _7} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _7} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _3} _7}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ 0& 0& -{1}& 0\\ -{1}& 0& 0& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _1} _7} _6} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _3} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _3} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _1} _7} _6} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _3} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _7} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _4} _0}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ 0& 1& 0& 0\\ -{1}& 0& 0& 0\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _1} _7} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _7} _7} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _4} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _7} _7} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _1} _7} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _4} _2}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _7} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _4} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _7} _7} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _4} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _7} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _4} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _7} _7} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _7} _7} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _4} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _7} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _4} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _1} _7} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _4} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _7} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _4} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _8} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _4} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _7} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _4} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _7} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _7} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _5} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _7} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _5} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _7} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _5} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _7} _9} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _7} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _5} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _9} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _5} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _5} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _7} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _5} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _7} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _1} _7} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _1} _7} _9} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _7} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _7} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _5} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _1} _8} _0} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _6} _0}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _6} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _8} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _6} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _6} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _6} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _8} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _6} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _8} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _6} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _6} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _8} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _0} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _1} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _7} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _8} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _7} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _8} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _7} _4}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _7} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _7} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _1} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _1} _8} _1} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _8} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _7} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _7} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _7} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _2} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _2} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _8} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _8} _2} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _8} _2} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _8} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _8} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _2} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _8} _5}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& 0& 1& 0\\ 0& 0& 0& 1\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _1} _8} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _8} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _8} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _8} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _8} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _8} _3} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _8} _3} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _8} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _3} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _9} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _9} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _9} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _9} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _9} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _0} _9} _8}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _9} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _4} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _0} _9} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _0} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _4} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _8} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _0} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _4} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _5} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _0} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _0} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _8} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _0} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _5} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _0} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _8} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _0} _9}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ 0& -{1}& 0& 0\\ 0& 0& 0& -{1}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _8} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _1} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _5} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _8} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _1} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _1} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _1} _2}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _1} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _8} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _1} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _1} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _8} _6} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _1} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _6} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _8} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _1} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _8} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _1} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _1} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _7} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _8} _7} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _2} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _2} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _8} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _2} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _7} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _8} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _2} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _2} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _1} _8} _8} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _2} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _2} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _8} _8} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _2} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _8} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _2} _7}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _2} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _3} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _8} _9} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _3} _2}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _3} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _8} _9} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _3} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _8} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _3} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _8} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _3} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _8} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _3} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _8} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _3} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _3} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _8} _9} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _3} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _0} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _3} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _9} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _4} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _0} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _4} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _9} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _4} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _4} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _4} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _0} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _4} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _4} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _0} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _4} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _9} _0} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _4} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _9} _1} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _4} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _9} _1} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _4} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _4} _8}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _9} _1} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _4} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _9} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _4} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _9} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _5} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _9} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _5} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _9} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _5} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _9} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _5} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _2} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _5} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _9} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _5} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _9} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _5} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _2} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _5} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _2} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _6} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _9} _2} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _6} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _9} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _9} _2} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _6} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _2} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _6} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _6} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _9} _3} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _6} _6}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _9} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _6} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _9} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _6} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _1} _9} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _6} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _7} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _7} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _9} _3} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _7} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _1} _9} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _7} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _9} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _7} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _7} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _7} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _7} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _9} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _7} _8}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _7} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _8} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _9} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _9} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _9} _5} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _8} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _9} _5} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _8} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _9} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _8} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _9} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _8} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _9} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _8} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _9} _5} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _8} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _5} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _8} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _9} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _8} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _1} _9} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _9} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _9} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _9} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _9} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _9} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _9} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _9} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _6} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _9} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _9} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _9} _5}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _1} _9} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _9} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _1} _9} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _1} _9} _7} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _9} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _9} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _9} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _9} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _9} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _1} _9} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _1} _9} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _9} _7} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _1} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _0} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _9} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _0} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _8} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _0} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _9} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _0} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _8} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _0} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _0} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _8} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _9} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _8} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _0} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _1} _9} _9} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _0} _5}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _0} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _9} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _1} _9} _9} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _0} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _9} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _0} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _9} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _0} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _9} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _1} _9} _9} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _1} _9} _9} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _1} _9} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _1} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _1} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _2} _0} _0} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _1} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _1} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _1} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _1} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _0} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _0} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _1} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _1} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _1} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _1} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _1} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _0} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _2} _0}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ 0& -{1}& 0& 0\\ 1& 0& 0& 0\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _2} _0} _1} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _1} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _1} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _2} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _2} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _1} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _2} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _2} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _2} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _2} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _2} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _3} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _2} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _3} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _2} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _3} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _3} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _3} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _3} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _3} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _3} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _3} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _3} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _3} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _3} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _3} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _4} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _3} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _4} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _4} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _4} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _4} _3}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{1}& 0& 0& 0\\ 0& 0& 1& 0\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _2} _0} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _4} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _4} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _2} _0} _4} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _4} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _4} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _4} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _5} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _4} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _4} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _4} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _4} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _5} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _5} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _5} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _5} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _5} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _5} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _5} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _5} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _6} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _5} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _5} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _6} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _5} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _5} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _5} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _5} _9}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _6} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _6} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _6} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _6} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _6} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _7} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _6} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _2} _0} _7} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _6} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _6} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _6} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _0} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _6} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _7} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _7} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _7} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _7} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _7} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _7} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _7} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _0} _8} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _7} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _7} _7}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _0} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _0} _9} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _7} _8}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _7} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _8} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _0} _9} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _8} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _2} _0} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _8} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _8} _3}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _0} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _8} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _8} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _0} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _8} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _8} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _8} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _8} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _8} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _9} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _9} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _2} _1} _1} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _9} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _1} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _9} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _2} _9} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _1} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _9} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _1} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _9} _6}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _9} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _9} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _1} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _9} _8}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _2} _9} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _2} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _2} _9} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _2} _1} _2} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _0} _0}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _2} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _0} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _0} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _2} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _0} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _0} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _2} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _2} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _0} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _3} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _0} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _0} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _3} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _0} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _0} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _3} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _0} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _1} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _1} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _1} _4}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _1} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _1} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _1} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _1} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _1} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _1} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _1} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _4} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _1} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _1} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _1} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _1} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _1} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _1} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _5} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _2} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _2} _1} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _2} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _2} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _2} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _2} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _2} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _6} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _6} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _2} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _6} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _2} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _2} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _6} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _2} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _3} _0}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _6} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _3} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _3} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _3} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _7} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _3} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _7} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _7} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _3} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _3} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _1} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _3} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _3} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _1} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _4} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _1} _8} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _4} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _4} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _4} _4}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _8} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _4} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _8} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _4} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _9} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _4} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _4} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _9} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _1} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _1} _9} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _4} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _1} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _5} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _1} _9} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _1} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _5} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _1} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _0} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _5} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _5} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _2} _2} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _5} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _5} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _0} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _5} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _2} _2} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _5} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _5} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _5} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _0} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _0} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _5} _9}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ 0& 0& 1& 0\\ 1& 0& 0& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _2} _2} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _2} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _6} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _6} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _6} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _2} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _6} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _2} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _6} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _2} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _6} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _1} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _2} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _2} _2} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _7} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _2} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _2} _2} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _2} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _2} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _7} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _7} _2}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _2} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _7} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _2} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _7} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _2} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _7} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _2} _3} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _7} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _2} _3} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _7} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _3} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _7} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _2} _2} _3} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _7} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _7} _8}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _3} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _7} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _2} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _7} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _2} _3} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _8} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _8} _0}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _4} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _8} _2}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{1}& 0& 0& 0\\ 0& 0& 0& 1\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _2} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _2} _4} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _2} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _2} _4} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _8} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _2} _4} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _8} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _2} _4} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _8} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _2} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _8} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _2} _5} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _8} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _2} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _8} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _2} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _9} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _5} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _9} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _2} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _9} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _2} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _9} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _5} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _2} _5} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _9} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _2} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _9} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _5} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _9} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _2} _6} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _9} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _2} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _6} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _3} _9} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _2} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _9} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _2} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _9} _8}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _2} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _9} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _3} _9} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _2} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _3} _9} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _2} _6} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _0} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _2} _2} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _0} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _0} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _2} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _0} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _2} _7} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _0} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _7} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _0} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _2} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _0} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _2} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _0} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _2} _2} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _0} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _2} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _0} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _7} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _0} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _2} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _0} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _2} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _0} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _2} _2} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _0} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _0} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _8} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _0} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _1} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _8} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _1} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _2} _8} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _1} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _2} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _1} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _1} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _1} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _1} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _2} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _1} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _2} _9} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _2} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _1} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _1} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _2} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _2} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _2} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _2} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _3} _0} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _2} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _2} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _3} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _2} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _3} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _2} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _2} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _2} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _2} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _1} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _2} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _1} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _3} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _3} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _3} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _3} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _1} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _3} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _1} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _3} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _3} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _3} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _3} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _3} _2} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _3} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _3} _2} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _3} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _2} _3} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _3} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _3} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _3} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _3} _2} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _3} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _3} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _3} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _4} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _4} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _3} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _4} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _3} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _4} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _3} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _4} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _4} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _3} _3} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _4} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _3} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _4} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _3} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _4} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _4} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _4} _7}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ 0& -{1}& 0& 0\\ 0& 0& 0& -{1}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _2} _3} _4} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _4} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _4} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _4} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _3} _4} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _5} _0}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _3} _4} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _5} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _4} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _5} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _5} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _5} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _5} _5}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _5} _6}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _5} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _5} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _3} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _5} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _5} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _5} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _5} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _5} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _3} _5} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _6} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _6} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _3} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _6} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _6} _4}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _6} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _2} _3} _6} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _6} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _6} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _3} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _6} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _3} _6} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _6} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _3} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _6} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _3} _7} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _7} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _3} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _7} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _7} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _7} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _7} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _7} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _7} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _7} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _7} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _7} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _8} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _8} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _8} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _7} _8}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _2} _3} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _7} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _8} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _8} _0}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _3} _8} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _8} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _8} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _8} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _8} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _4} _8} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _3} _9} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _9} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _8} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _9} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _3} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _8} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _9} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _9} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _3} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _9} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _3} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _9} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _4} _0} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _9} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _9} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _4} _0} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _9} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _9} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _0} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _9} _5}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _4} _0} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _0} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _4} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _4} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _9} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _4} _9} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _0} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _2} _4} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _0} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _1} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _0} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _4} _1} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _2} _4} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _0} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _0} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _1} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _0} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _0} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _1} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _0} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _1} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _0} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _0} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _0} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _2} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _2} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _2} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _1} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _1} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _2} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _1} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _1} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _1} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _1} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _4} _3} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _1} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _4} _3} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _1} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _1} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _4} _3} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _1} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _1} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _4} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _4} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _4} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _2} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _4} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _2} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _2} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _2} _4} _4} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _2} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _2} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _4} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _2} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _4} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _5} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _2} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _2} _8}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _2} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _5} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _2} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _2} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _3} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _5} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _3} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _5} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _3} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _6} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _3} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _2} _4} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _6} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _3} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _3} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _3} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _4} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _3} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _4} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _4} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _4} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _4} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _2} _4} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _4} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _4} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _4} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _4} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _4} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _4} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _7} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _4} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _4} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _4} _6}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _4} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _4} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _2} _4} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _4} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _5} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _8} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _5} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _5} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _5} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _5} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _9} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _5} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _5} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _9} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _6} _0}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _4} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _6} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _2} _4} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _9} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _6} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _2} _4} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _6} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _4} _9} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _6} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _5} _0} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _6} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _6} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _6} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _6} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _0} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _6} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _0} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _6} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _5} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _0} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _6} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _0} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _6} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _1} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _7} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _5} _1} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _7} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _7} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _5} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _7} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _7} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _5} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _7} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _5} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _7} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _1} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _7} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _5} _1} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _7} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _7} _6}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ 0& 0& 1& 0\\ 0& 1& 0& 0\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _2} _5} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _7} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _2} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _7} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _2} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _8} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _2} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _2} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _2} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _8} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _5} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _8} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _8} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _8} _4}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ 1& 0& 0& 0\\ 0& 1& 0& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _2} _5} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _8} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _8} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _3} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _8} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _5} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _5} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _8} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _5} _3} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _9} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _9} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _5} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _9} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _9} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _9} _4}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _4} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _9} _4}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _4} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _9} _5}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _4} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _5} _9} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _2} _5} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _9} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _2} _5} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _5} _9} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _5} _9} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _5} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _0} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _5} _5} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _2} _5} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _0} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _5} _5} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _0} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _0} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _5} _5} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _0} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _0} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _5} _6} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _0} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _5} _6} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _0} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _6} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _6} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _1} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _5} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _6} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _1} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _5} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _1} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _5} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _1} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _1} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _5} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _1} _7}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ 1& 0& 0& 0\\ 0& 0& 0& 1\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _2} _5} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _7} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _1} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _7} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _2} _0}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ 0& 0& -{1}& 0\\ -{1}& 0& 0& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _2} _5} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _2} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _2} _5} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _2} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _5} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _5} _8} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _2} _5} _8} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _2} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _2} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _2} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _5} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _2} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _2} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _2} _6}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _5} _9} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _2} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _2} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _5} _9} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _2} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _5} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _2} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _5} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _2} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _2} _5} _9} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _3} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _5} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _2} _5} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _3} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _5} _9} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _3} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _0} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _3} _3}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _3} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _0} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _3} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _3} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _3} _6}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _0} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _3} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _0} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _3} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _2} _6} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _3} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _0} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _3} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _4} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _1} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _4} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _1} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _4} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _4} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _4} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _4} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _2} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _4} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _4} _9}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _2} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _5} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _5} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _5} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _5} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _2} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _5} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _2} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _5} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _5} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _3} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _5} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _3} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _5} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _5} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _6} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _6} _1}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _6} _2}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _6} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _6} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _4} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _6} _4}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _6} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _6} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _6} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _6} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _2} _6} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _6} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _6} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _4} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _6} _9}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _6} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _7} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _6} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _7} _1}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _6} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _7} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _7} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _6} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _5} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _7} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _7} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _7} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _7} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _5} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _7} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _6} _5} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _7} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _6} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _8} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _8} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _8} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _8} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _6} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _8} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _8} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _8} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _8} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _9} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _7} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _9} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _9} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _2} _6} _7} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _9} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _7} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _9} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _6} _9} _7}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _6} _9} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _7} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _6} _9} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _6} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _0} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _6} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _0} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _6} _8} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _0} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _0} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _0} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _0} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _0} _7}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _9} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _6} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _0} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _6} _9} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _0} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _6} _9} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _0} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _6} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _0} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _1} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _1} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _1} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _6} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _1} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _7} _0} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _1} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _1} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _1} _3}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& 0& 0& 1\\ 0& -{1}& 0& 0\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _2} _7} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _1} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _1} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _1} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _1} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _0} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _1} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _1} _9}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _1} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _7} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _2} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _1} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _2} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _2} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _2} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _2} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _2} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _2} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _7} _2} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _2} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _2} _7} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _2} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _2} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _2} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _3} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _7} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _3} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _3} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _2} _7} _2} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _7} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _3} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _3} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _3} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _4} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _7} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _4} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _7} _3} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _4} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _4} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _7} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _4} _4}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _7} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _4} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _4} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _7} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _4} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _7} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _4} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _4} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _4} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _4} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _4} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _5} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _5} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _7} _5} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _5} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _5} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _5} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _5} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _5} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _5} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _5} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _5} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _5} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _6} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _6} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _5} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _6} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _6} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _6} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _6} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _7} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _6} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _6} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _7} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _6} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _6} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _7} _7} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _6} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _6} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _7} _7} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _7} _7} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _6} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _7} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _7} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _7} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _7} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _7} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _8} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _8} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _7} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _7} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _7} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _7} _8} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _7} _8} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _7} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _7} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _7} _4}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _7} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _2} _7} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _7} _8} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _7} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _9} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _7} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _7} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _7} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _9} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _7} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _7} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _8} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _7} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _2} _7} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _8} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _8} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _7} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _8} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _8} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _0} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _8} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _8} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _0} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _7} _8} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _8} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _9} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _9} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _8} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _9} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _1} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _9} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _9} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _9} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _2} _8} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _7} _9} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _1} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _7} _9} _9}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _0} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _2} _8} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _0} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _2} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _0} _4}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _0} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _0} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _0} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _2} _8} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _2} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _8} _0} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _2} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _0} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _0} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _0} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _1} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _8} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _1} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _3} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _8} _1} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _8} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _8} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _8} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _1} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _1} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _8} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _1} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _1} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _8} _4} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _8} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _8} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _1} _7}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{1}& 0& 0\\ 0& 0& 1& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _2} _8} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _8} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _1} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _2} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _4} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _5} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _2} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _2} _8} _5} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _8} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _8} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _8} _5} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _2} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _2} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _8} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _2} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _2} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _8} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _3} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _8} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _3} _7}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _4} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _4} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _6} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _8} _4} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _4} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _8} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _8} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _4} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _8} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _4} _7}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _8} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _4} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _8} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _4} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _8} _7} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _5} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _5} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _8} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _5} _3}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _5} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _5} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _7} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _8} _5} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _8} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _5} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _2} _8} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _5} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _8} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _8} _5} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _2} _8} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _5} _8}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _8} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _5} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _5} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _6} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _6} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _8} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _6} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _6} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _9} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _6} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _6} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _6} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _8} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _8} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _7} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _8} _9} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _8} _7} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _2} _8} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _7} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _8} _9} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _8} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _8} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _7} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _9} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _7} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _7} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _7} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _7} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _7} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _7} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _9} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _7} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _9} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _8} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _8} _0}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{1}& 0& 0& 0\\ 0& 0& 0& -{1}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _2} _9} _0} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _8} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _9} _1} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _1} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _1} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _8} _8} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _9} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _1} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _8} _8} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _8} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _1} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _8} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _9} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _9} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _9} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _9} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _2} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _8} _9} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _9} _2} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _9} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _9} _2} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _9} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _2} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _9} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _2} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _9} _6}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& 0& -{1}& 0\\ 0& 0& 0& -{1}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _2} _9} _2} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _8} _9} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _2} _9} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _3} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _8} _9} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _8} _9} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _3} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _8} _9} _9}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _0} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _3} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _0} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _0} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _0} _3}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _9} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _0} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _0} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _0} _5}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _0} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _4} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _4} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _0} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _0} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _4} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _0} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _0} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _1} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _2} _9} _5} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _5} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _1} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _5} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _5} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _1} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _9} _5} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _1} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _9} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _9} _5} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _9} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _9} _6} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _1} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _2} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _9} _6} _4}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _9} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _2} _9} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _9} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _2} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _2} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _2} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _2} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _2} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _9} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _2} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _9} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _2} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _9} _7} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _2} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _7} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _3} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _3} _0}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _3} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _8} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _3} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _8} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _3} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _8} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _3} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _9} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _8} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _8} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _3} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _4} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _4} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _2} _9} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _9} _1}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _4} _2}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _4} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _9} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _4} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _2} _9} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _4} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _2} _9} _9} _6}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _9} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _4} _6}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _2} _9} _9} _8}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _4} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _2} _9} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _0} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _4} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _4} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _0} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _0} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _5} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _0} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _5} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _5} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _5} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _0} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _0} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _6} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _0} _0} _9}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _6} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _6} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _0} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _6} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _6} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _6} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _6} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _6} _6}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _6} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _6} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _2} _0}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _6} _9}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _7} _0}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _2} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _7} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _2} _5}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _7} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _2} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _7} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _0} _2} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _7} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _2} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _7} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _7} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _0} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _7} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _0} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _7} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _0} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _7} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _0} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _8} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _8} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _0} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _8} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _0} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _0} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _8} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _8} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _4} _2}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _8} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _8} _8}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _4} _5}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _9} _0}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _9} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _3} _0} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _9} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _9} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _9} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _0} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _9} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _9} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _1} _9} _9} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _5} _3}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _0} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _9} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _0} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _9} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _0} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _1} _9} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _5} _7}$
${{{{{ T} _3}} {{{{{{ T} _1} _9} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _5} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _0} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _6} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _0} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _6} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _0} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _0} _5}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _0} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _0} _6}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _0} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _0} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _0} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _0} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _0} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _1} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _0} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _1} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _1} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _0} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _1} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _3} _0} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _1} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _0} _7} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _1} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _7} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _1} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _7} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _0} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _1} _8}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _1} _9}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _0} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _2} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _2} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _8} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _8} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _2} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _8} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _2} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _9} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _2} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _0} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _2} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _9} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _2} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _0} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _2} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _0} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _3} _0}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ 0& 0& -{1}& 0\\ 0& 1& 0& 0\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _0} _9} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _3} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _0} _9} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _0} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _3} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _3} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _3} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _3} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _3} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _3} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _4} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _4} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _1} _1} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _4} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _4} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _1} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _4} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _1} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _4} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _4} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _1} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _4} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _4} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _4} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _1} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _4} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _2} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _4} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _2} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _5} _0}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _5} _2}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _5} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _2} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _5} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _5} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _5} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _3} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _5} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _3} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _5} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _3} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _5} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _5} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _1} _3} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _5} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _3} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _6} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _6} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _4} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _6} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _1} _4} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _6} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _1} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _6} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _1} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _6} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _6} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _4} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _6} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _4} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _6} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _6} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _5} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _7} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _7} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _7} _1}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _1} _5} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _7} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _1} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _7} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _7} _3}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _1} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _3} _1} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _7} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _7} _6}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _7} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _6} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _7} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _1} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _7} _8}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _6} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _7} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _8} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _1} _6} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _8} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _6} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _8} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _8} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _8} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _1} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _8} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _1} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _8} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _8} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _8} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _8} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _7} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _0} _8} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _1} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _8} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _8} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _1} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _8} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _1} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _8} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _9} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _1} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _9} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _1} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _9} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _9} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _9} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _9} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _1} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _9} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _0} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _1} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _0} _9} _9}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _0} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _1} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _1} _9} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _0} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _0} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _1} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _0} _6}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _1} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _0} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _1} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _1} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _1} _1}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& 0& 0& -{1}\\ 0& 1& 0& 0\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _3} _2} _0} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _1} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _1} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _1} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _0} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _1} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _1} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _1} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _1} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _2} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _2} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _1} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _2} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _3} _2} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _2} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _2} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _2} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _2} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _2} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _2} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _2} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _2} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _3} _2} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _2} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _2} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _2} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _2} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _2} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _2} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _2} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _3} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _3} _2} _3} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _3} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _3} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _3} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _4} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _4} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _4} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _2} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _4} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _2} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _4} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _2} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _4} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _4} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _2} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _4} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _3} _2} _4} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _4} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _4} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _4} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _4} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _5} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _5} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _5} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _5} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _5} _2}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _2} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _3} _2} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _5} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _5} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _5} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _2} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _5} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _2} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _5} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _5} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _6} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _5} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _5} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _5} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _6} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _6} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _6} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _6} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _6} _2}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _6} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _6} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _6} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _2} _7} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _6} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _6} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _7} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _6} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _7} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _6} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _7} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _6} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _8} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _2} _8} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _6} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _6} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _7} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _7} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _7} _2}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _8} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _7} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _2} _8} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _7} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _7} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _7} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _2} _9} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _7} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _2} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _7} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _2} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _7} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _2} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _7} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _8} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _2} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _8} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _2} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _8} _1}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _2} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _8} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _3} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _8} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _0} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _8} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _8} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _8} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _8} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _8} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _9} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _1} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _9} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _9} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _9} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _1} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _9} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _1} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _9} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _9} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _1} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _9} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _9} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _9} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _3} _2} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _9} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _9} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _2} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _1} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _1} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _1} _9} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _3} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _0} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _0} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _0} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _0} _2}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ 0& 0& 0& -{1}\\ 1& 0& 0& 0\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _3} _3} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _0} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _3} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _0} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _3} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _3} _3} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _0} _6}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _3} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _0} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _3} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _0} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _0} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _3} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _1} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _3} _4} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _1} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _3} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _4} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _4} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _2} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _3} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _3} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _3} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _5} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _3} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _3} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _3} _3}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _5} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _3} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _3} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _3} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _3} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _3} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _5} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _3} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _3} _7}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _3} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _6} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _3} _9}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ 0& 1& 0& 0\\ 1& 0& 0& 0\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _4} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _4} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _6} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _4} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _3} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _4} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _4} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _4} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _4} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _7} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _7} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _4} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _4} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _4} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _7} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _4} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _5} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _7} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _5} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _7} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _5} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _5} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _5} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _5} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _8} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _5} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _3} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _5} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _5} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _8} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _5} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _3} _3} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _5} _9}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _3} _9} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _6} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _9} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _6} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _9} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _6} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _3} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _6} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _6} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _3} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _6} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _6} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _3} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _6} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _7} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _0} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _7} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _4} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _7} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _4} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _7} _2}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ 0& 0& 0& 1\\ -{1}& 0& 0& 0\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _3} _4} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _7} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _7} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _7} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _0} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _7} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _4} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _7} _6}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ 0& 1& 0& 0\\ 0& 0& 0& -{1}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _4} _0} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _1} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _8} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _1} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _8} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _1} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _3} _4} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _8} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _1} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _2} _8} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _8} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _9} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _9} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _9} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _9} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _4} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _9} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _2} _9} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _2} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _9} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _2} _9} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _0} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _2} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _0} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _0} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _4} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _0} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _0} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _3} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _1} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _3} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _1} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _1} _6}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _3} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _4} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _1} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _1} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _2} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _4} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _2} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _3} _4} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _2} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _3} _4} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _2} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _4} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _2} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _5} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _4} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _5} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _5} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _2} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _5} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _3} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _5} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _3} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _3} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _3} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _3} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _6} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _6} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _3} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _4} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _3} _8}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _4} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _3} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _3} _9}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _4} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _4} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _4} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _4} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _4} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _4} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _4} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _4} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _4} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _4} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _4} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _4} _7} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _4} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _7} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _4} _8}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _4} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _4} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _7} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _5} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _4} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _4} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _5} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _5} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _8} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _5} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _4} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _5} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _4} _8} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _4} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _5} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _8} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _6} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _4} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _4} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _6} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _6} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _9} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _6} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _6} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _4} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _6} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _4} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _3} _5} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _6} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _3} _5} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _6} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _0} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _5} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _7} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _7} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _0} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _7} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _7} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _7} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _0} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _7} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _7} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _5} _1} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _7} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _1} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _7} _8}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _5} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _7} _9}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _5} _1} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _7} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _5} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _7} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _5} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _8} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _8} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _1} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _8} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _5} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _8} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _2} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _5} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _8} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _8} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _2} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _8} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _3} _5} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _8} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _8} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _5} _2} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _8} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _5} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _8} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _5} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _8} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _5} _3} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _5} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _9} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _9} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _3} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _3} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _9} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _5} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _5} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _9} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _9} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _3} _9} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _4} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _9} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _5} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _9} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _5} _4} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _3} _9} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _9} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _5} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _3} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _5} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _5} _4} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _0} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _3} _5} _4} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _0} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _0} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _5} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _0} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _5} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _0} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _5} _5} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _0} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _5} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _0} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _5} _5} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _0} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _5} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _0} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _5} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _0} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _5} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _0} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _5} _5} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _0} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _6} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _1} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _5} _6} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _1} _0}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& 0& 1& 0\\ 0& 0& 0& -{1}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _3} _5} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _1} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _6} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _1} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _5} _6} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _5} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _1} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _1} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _1} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _5} _6} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _1} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _5} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _1} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _1} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _7} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _1} _9}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _5} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _2} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _2} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _7} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _8} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _2} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _2} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _2} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _8} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _2} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _2} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _5} _8} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _3} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _9} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _3} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _5} _9} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _3} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _5} _9} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _5} _9} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _3} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _5} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _3} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _5} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _3} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _5} _9} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _3} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _5} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _5} _9} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _3} _8}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _4} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _3} _6} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _4} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _0} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _6} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _6} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _0} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _4} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _4} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _4} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _6} _0} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _4} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _0} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _4} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _4} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _6} _1} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _4} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _6} _1} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _5} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _1} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _1} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _5} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _5} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _5} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _2} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _5} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _5} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _2} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _5} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _2} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _5} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _5} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _6} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _6} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _6} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _6} _4}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _3} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _3} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _6} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _6} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _6} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _6} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _6} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _6} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _6} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _6} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _7} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _6} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _7} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _6} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _7} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _6} _4} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _7} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _7} _7}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _4} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _7} _8}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _7} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _7} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _4} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _7} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _8} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _8} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _5} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _8} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _8} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _5} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _5} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _8} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _5} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _8} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _5} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _8} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _8} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _8} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _8} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _6} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _8} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _9} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _9} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _6} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _9} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _9} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _9} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _7} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _9} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _4} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _7} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _9} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _9} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _9} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _6} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _9} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _7} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _9} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _7} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _4} _9} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _4} _9} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _8} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _0} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _8} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _0} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _8} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _0} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _8} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _0} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _8} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _6} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _6} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _6} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _3} _6} _9} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _9} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _0} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _0} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _0} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _6} _9} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _6} _9} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _9} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _6} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _1} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _1} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _1} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _7} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _1} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _1} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _1} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _7} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _1} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _0} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _1} _9}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _7} _0} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _2} _0}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _2} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _2} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _7} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _2} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _1} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _2} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _7} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _2} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _2} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _2} _7}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _2} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _2} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _2} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _2} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _2} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _2} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _3} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _2} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _3} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _2} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _3} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _2} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _3} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _3} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _3} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _3} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _3} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _3} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _3} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _3} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _7} _3} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _3} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _3} _7} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _4} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _4} _0}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _4} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _4} _2}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _4} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _7} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _4} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _4} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _3} _7} _4} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _5} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _5} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _3} _7} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _5} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _5} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _7} _5} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _5} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _5} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _5} _3}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _7} _5} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _5} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _5} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _5} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _5} _6}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _7} _5} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _5} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _5} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _5} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _7} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _5} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _7} _6} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _6} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _7} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _7} _6} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _6} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _6} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _7} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _6} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _7} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _6} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _6} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _6} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _6} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _7} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _7} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _7} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _7} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _7} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _7} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _7} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _7} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _7} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _7} _6}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _7} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _3} _7} _8} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _8} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _3} _7} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _8} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _7} _8} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _7} _8} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _8} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _7} _8} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _8} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _7} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _8} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _9} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _9} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _9} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _9} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _7} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _9} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _7} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _5} _9} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _7} _9} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _5} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _7} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _7} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _5} _9} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _0} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _0} _0}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _0} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _0} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _8} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _0} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _8} _0} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _0} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _0} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _8} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _0} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _0} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _0} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _0} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _0} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _8} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _3} _8} _1} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _0} _8}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _8} _1} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _0} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _1} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _3} _8} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _1} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _1} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _1} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _8} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _1} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _3} _8} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _1} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _8} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _1} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _2} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _1} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _1} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _1} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _2} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _2} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _2} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _2} _1}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _2} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _2} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _2} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _2} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _3} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _2} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _2} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _3} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _2} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _2} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _3} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _2} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _3} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _3} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _3} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _3} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _3} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _4} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _3} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _3} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _4} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _3} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _3} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _3} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _3} _8}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _3} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _4} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _4} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _4} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _5} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _4} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _4} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _4} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _8} _5} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _4} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _8} _5} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _8} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _4} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _8} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _4} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _8} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _5} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _8} _6} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _8} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _5} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _5} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _8} _6} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _5} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _6} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _5} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _5} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _5} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _6} _2}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _6} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _3} _8} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _6} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _8} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _6} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _3} _8} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _7} _0}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ 1& 0& 0& 0\\ 0& 0& -{1}& 0\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _3} _8} _7} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _7} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _7} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _3} _8} _7} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _7} _7}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _8} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _7} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _7} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _8} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _8} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _8} _8} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _8} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _8} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _8} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _8} _8} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _8} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _8} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _9} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _8} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _8} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _8} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _8} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _8} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _8} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _8} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _9} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _9} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _9} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _9} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _9} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _8} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _8} _9} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _9} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _0} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _9} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _9} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _0} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _9} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _9} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _9} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _9} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _9} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _6} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _0} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _6} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _9} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _1} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _6} _9} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _0} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _9} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _0} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _0} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _9} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _3} _9} _1} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _0} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _9} _1} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _9} _2} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _0} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _9} _2} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _1} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _2} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _1} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _9} _2} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _1} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _2} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _1} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _2} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _1} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _2} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _9} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _1} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _9} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _9} _3} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _1} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _1} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _9} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _9} _3} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _1} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _2} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _9} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _2} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _9} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _2} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _9} _3} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _9} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _2} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _9} _4} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _2} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _2} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _2} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _9} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _2} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _3} _9} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _2} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _3} _9} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _5} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _3} _2}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _3} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _3} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _3} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _9} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _3} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _9} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _3} _8}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _9} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _3} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _3} _9} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _4} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _6} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _4} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _4} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _4} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _9} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _9} _6} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _4} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _9} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _9} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _4} _9}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _5} _0}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _9} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _9} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _5} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _5} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _5} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _9} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _5} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _3} _9} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _6} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _9} _7} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _6} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _3} _9} _8} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _6} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _6} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _8} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _6} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _7} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _7} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _8} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _3} _9} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _7} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _9} _8} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _7} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _9} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _7} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _9} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _3} _9} _9} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _7} _7}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _7} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _3} _9} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _7} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _9} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _7} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _8} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _3} _9} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _8} _2}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _0} _0} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _0} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _8} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _0} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _8} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _0} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _0} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _8} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _8} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _8} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _0} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _0} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _0} _1} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _8} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _1} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _8} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _0} _1} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _9} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _9} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _1} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _9} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _1} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _9} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _1} _8}$
${{{{{ T} _3}} {{{{{{ T} _2} _7} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _9} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _7} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _7} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _0} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _0} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _0} _2} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _0} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _0} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _8} _0} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _0} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _0} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _4} _0} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _0} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _0} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _0} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _0} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _0} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _1} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _1} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _1} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _1} _3}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ 0& 0& 0& -{1}\\ -{1}& 0& 0& 0\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _4} _0} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _0} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _1} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _0} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _4} _0} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _1} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _0} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _2} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _4} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _3} _1}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _3} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _0} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _3} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _3} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _0} _5} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _3} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _3} _9}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _4} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _5} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _4} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _4} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _0} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _4} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _4} _0} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _4} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _4} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _5} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _5} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _5} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _5} _6}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _5} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _7} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _5} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _6} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _6} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _0} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _6} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _6} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _7} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _6} _7}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _0} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _0} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _6} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _0} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _7} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _0} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _7} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _7} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _0} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _7} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _8} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _7} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _7} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _0} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _7} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _0} _8} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _7} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _0} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _0} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _7} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _0} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _7} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _0} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _8} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _4} _0} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _0} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _4} _0} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _8} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _0} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _9} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _9} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _9} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _9} _5}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _8} _9} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _8} _9} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _0} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _0} _0}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ 0& 0& 0& 1\\ 1& 0& 0& 0\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _4} _1} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _0} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _1} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _0} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _0} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _1} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _1} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _0} _6}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _1} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _1} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _0} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _2} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _0} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _1} _2} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _0} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _4} _1} _2} _3}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _1} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _2} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _2} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _1} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _2} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _1} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _1} _2} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _1} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _4} _1} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _2} _0}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{1}& 0& 0& 0\\ 0& 1& 0& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _4} _1} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _2} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _2} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _1} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _2} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _1} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _2} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _1} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _2} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _1} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _2} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _4} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _2} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _1} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _3} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _4} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _4} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _3} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _4} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _3} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _3} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _3} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _3} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _3} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _3} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _1} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _4} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _4} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _5} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _4} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _4} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _4} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _4} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _4} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _4} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _6} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _4} _9}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _5} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _4} _1} _6} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _5} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _5} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _6} _9}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _5} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _5} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _4} _1} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _5} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _4} _1} _7} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _5} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _5} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _1} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _5} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _5} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _1} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _1} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _1} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _6} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _1} _8} _1}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _6} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _6} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _8} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _6} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _6} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _6} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _1} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _1} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _1} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _6} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _1} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _6} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _6} _8}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _7} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _7} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _7} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _1} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _7} _3}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _7} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _1} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _7} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _0} _0}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _7} _6}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _0} _2}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _7} _8}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ 1& 0& 0& 0\\ 0& -{1}& 0& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _4} _2} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _7} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _7} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _0} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _8} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _2} _0} _6}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _8} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _2} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _8} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _8} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _2} _1} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _2} _1} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _8} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _2} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _8} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _8} _8}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _1} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _1} _5}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _9} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _9} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _9} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _2} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _2} _0}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _9} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _2} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _2} _9} _9} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _2} _3}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _9} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _2} _2} _4}$
${{{{{ T} _3}} {{{{{{ T} _2} _9} _9} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _2} _9} _9} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _2} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _0} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _2} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _0} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _4} _2} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _0} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _0} _4}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& 0& 0& -{1}\\ 0& -{1}& 0& 0\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _3} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _0} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _0} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _2} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _0} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _3} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _0} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _3} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _3} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _0} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _2} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _1} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _2} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _1} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _2} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _1} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _4} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _1} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _1} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _4} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _1} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _2} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _1} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _1} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _2} _4} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _1} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _2} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _1} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _4} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _5} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _1} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _2} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _5} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _2} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _2} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _5} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _2} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _2} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _2} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _2} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _2} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _2} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _2} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _2} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _2} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _2} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _6} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _4} _2} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _3} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _2} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _3} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _7} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _3} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _3} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _2} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _3} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _7} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _3} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _3} _8}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ 0& 0& 0& -{1}\\ 0& 0& -{1}& 0\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _4} _2} _7} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _3} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _4} _0}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _2} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _4} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _4} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _4} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _8} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _4} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _2} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _4} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _8} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _4} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _8} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _4} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _4} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _8} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _9} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _4} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _4} _2} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _4} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _2} _9} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _4} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _5} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _2} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _5} _3}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _2} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _5} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _2} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _5} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _2} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _5} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _3} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _5} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _5} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _0} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _5} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _5} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _5} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _6} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _6} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _0} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _0} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _6} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _3} _1} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _6} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _6} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _3} _1} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _6} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _3} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _6} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _6} _9}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _7} _0}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _3} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _7} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _4} _3} _1} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _7} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _3} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _7} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _2} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _7} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _7} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _7} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _2} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _7} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _4} _3} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _7} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _3} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _4} _3} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _7} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _3} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _7} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _3} _3} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _7} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _3} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _8} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _8} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _3} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _8} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _3} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _8} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _4} _3} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _8} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _3} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _8} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _8} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _3} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _8} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _4} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _4} _3} _4} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _9} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _4} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _9} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _9} _1}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _4} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _9} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _0} _9} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _3} _4} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _0} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _3} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _9} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _9} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _4} _3} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _9} _8}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _0} _9} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _5} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _3} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _3} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _0} _1}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{1}& 0& 0& 0\\ 0& 0& -{1}& 0\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _4} _3} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _0} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _3} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _0} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _3} _5} _8}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _3} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _3} _6} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _0} _4}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ 0& 0& 0& 1\\ 1& 0& 0& 0\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _4} _3} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _0} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _6} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _0} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _4} _3} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _0} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _0} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _3} _6} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _1} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _3} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _1} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _3} _7} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _3} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _1} _5}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _1} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _1} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _7} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _3} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _7} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _2} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _3} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _2} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _3} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _2} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _3} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _2} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _2} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _2} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _8} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _3} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _8} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _3} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _3} _9} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _3} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _9} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _3} _9} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _3} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _9} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _3} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _3} _7}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _3} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _3} _9} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _3} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _3} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _3} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _4} _3} _9} _8}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _3} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _3} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _0} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _4} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _0} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _4} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _4} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _4} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _4} _0} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _4} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _4} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _4} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _4} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _4} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _1} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _4} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _5} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _1} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _5} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _5} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _5} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _5} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _5} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _4} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _5} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _4} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _5} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _6} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _2} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _6} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _2} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _6} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _4} _2} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _6} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _2} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _6} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _6} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _4} _2} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _6} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _4} _2} _8}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _6} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _2} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _6} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _6} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _3} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _3} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _6} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _6} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _4} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _7} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _7} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _7} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _7} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _4} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _7} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _4} _4} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _1} _7} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _7} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _4} _4} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _7} _8}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ 0& 0& -{1}& 0\\ 1& 0& 0& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _4} _4} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _7} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _4} _4} _4} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _8} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _4} _4} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _8} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _8} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _4} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _8} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _4} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _8} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _8} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _8} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _8} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _4} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _9} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _9} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _1} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _1} _9} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _0} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _0} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _6} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _0} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _4} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _6} _8}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _0} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _1} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _4} _4} _7} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _1} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _4} _7} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _4} _7} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _4} _4} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _1} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _4} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _1} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _4} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _8} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _4} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _4} _8} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _2} _2}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _2} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _2} _4}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{1}& 0& 0& 0\\ 0& 0& 0& 1\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _4} _4} _8} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _2} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _2} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _9} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _2} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _9} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _2} _8}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _4} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _3} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _9} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _3} _3}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& 0& -{1}& 0\\ 0& 0& 0& 1\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _4} _4} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _4} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _9} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _3} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _4} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _3} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _4} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _5} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _4} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _4} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _4} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _4} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _4} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _4} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _5} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _5} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _5} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _1} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _5} _4}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _1} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _5} _4}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _5} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _5} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _5} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _6} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _4} _5} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _6} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _5} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _6} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _5} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _6} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _2} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _6} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _5} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _6} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _5} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _5} _2} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _6} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _6} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _7} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _2} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _7} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _2} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _7} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _5} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _5} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _7} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _5} _3} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _7} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _3} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _7} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _7} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _5} _3} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _4} _5} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _7} _7}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _7} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _8} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _4} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _8} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _8} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _4} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _8} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _4} _5} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _8} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _5} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _5} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _4} _5} _4} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _8} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _8} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _5} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _8} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _5} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _8} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _5} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _8} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _5} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _8} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _8} _8}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ 0& 0& -{1}& 0\\ 0& -{1}& 0& 0\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _4} _5} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _5} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _8} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _9} _0}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _9} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _4} _5} _6} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _2} _9} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _4} _5} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _9} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _2} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _9} _7}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _5} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _5} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _2} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _5} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _0} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _5} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _0} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _5} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _0} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _0} _2}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _7} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _0} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _0} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _0} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _0} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _0} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _0} _9}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _0} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _1} _0}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _5} _8} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _1} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _1} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _5} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _1} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _8} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _8} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _5} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _1} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _8} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _1} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _8} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _9} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _1} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _1} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _5} _9} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _1} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _1} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _5} _9} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _1} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _5} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _2} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _5} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _2} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _9} _8}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _2} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _5} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _2} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _0} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _2} _4}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ 0& 1& 0& 0\\ 1& 0& 0& 0\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _4} _6} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _2} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _6} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _2} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _3} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _6} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _3} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _4} _6} _0} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _1} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _4} _6} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _3} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _3} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _3} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _1} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _3} _8}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _6} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _6} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _6} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _4} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _6} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _4} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _6} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _2} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _4} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _6} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _5} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _5} _1}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _2} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _5} _2}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _6} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _5} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _5} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _6} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _5} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _3} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _5} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _6} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _6} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _4} _6} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _6} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _6} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _6} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _6} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _6} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _6} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _6} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _6} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _4} _6} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _6} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _7} _0}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _4} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _7} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _4} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _4} _6} _4} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _7} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _7} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _6} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _7} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _6} _5} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _7} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _7} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _7} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _5} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _7} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _7} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _5} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _7} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _5} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _8} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _8} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _6} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _8} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _6} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _6} _6} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _6} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _8} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _6} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _8} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _6} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _6} _6} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _8} _8}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ 0& 0& 1& 0\\ -{1}& 0& 0& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _4} _6} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _6} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _9} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _6} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _6} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _9} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _9} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _6} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _9} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _6} _7} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _9} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _9} _5}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _7} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _9} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _3} _9} _7}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _6} _7} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _7} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _3} _9} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _3} _9} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _6} _7} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _4} _0} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _6} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _0} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _0} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _6} _8} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _0} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _0} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _6} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _0} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _6} _8} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _0} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _6} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _0} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _4} _6} _8} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _4} _1} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _6} _9} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _4} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _6} _9} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _4} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _9} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _1} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _4} _6} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _1} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _6} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _1} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _1} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _6} _9} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _4} _1} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _6} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _6} _9} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _4} _2} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _7} _0} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _2} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _7} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _2} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _2} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _7} _0} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _4} _3} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _3} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _3} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _0} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _3} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _4} _0}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ 0& 0& 0& -{1}\\ 0& 0& 1& 0\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _4} _7} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _4} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _7} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _4} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _4} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _4} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _4} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _4} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _4} _7}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{1}& 0& 0& 0\\ 0& 0& -{1}& 0\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _4} _7} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _4} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _7} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _4} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _7} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _5} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _4} _7} _2} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _5} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _7} _2} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _5} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _7} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _4} _5} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _5} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _7} _2} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _5} _7}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _7} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _5} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _7} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _6} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _7} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _6} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _4} _7} _3} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _4} _6} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _7} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _6} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _7} _3} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _4} _6} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _3} _8}$
${{{{{ T} _3}} {{{{{{ T} _3} _4} _6} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _3} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _4} _6} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _6} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _7} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _7} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _7} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _7} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _7} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _7} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _7} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _7} _4} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _7} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _7} _5}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _4} _7} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _7} _4} _8}$
${{{{{ T} _3}} {{{{{{ T} _3} _4} _7} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _7} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _7} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _7} _5} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _4} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _7} _5} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _4} _8} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _7} _5} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _4} _8} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _7} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _8} _6}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _7} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _8} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _7} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _9} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _7} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _9} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _9} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _4} _9} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _6} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _0} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _0} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _0} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _6} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _7} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _0} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _7} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _0} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _7} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _0} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _7} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _0} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _7} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _1} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _7} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _1} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _7} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _1} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _7} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _1} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _7} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _7} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _1} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _7} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _7} _8} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _2} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _7} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _2} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _7} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _2} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _2} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _8} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _8} _8}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _2} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _7} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _2} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _7} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _2} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _2} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _7} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _3} _1}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _9} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _3} _1}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _7} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _3} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _7} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _3} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _7} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _3} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _3} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _7} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _0} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _4} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _4} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _8} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _4} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _8} _0} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _4} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _8} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _4} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _5} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _1} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _5} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _8} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _5} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _8} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _5} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _8} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _5} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _5} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _8} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _5} _7}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _6} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _1} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _6} _1}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _8} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _6} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _8} _2} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _6} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _6} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _4} _8} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _2} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _6} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _8} _2} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _8} _2} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _6} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _2} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _6} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _8} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _7} _0}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _7} _2}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _7} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _3} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _7} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _3} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _7} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _4} _8} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _7} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _7} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _4} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _7} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _7} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _8} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _8} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _4} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _8} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _4} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _8} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _8} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _4} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _8} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _8} _6}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _8} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _5} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _9} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _5} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _9} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _8} _5} _8}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _9} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _5} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _9} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _6} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _6} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _9} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _9} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _9} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _6} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _9} _6}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _5} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _9} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _6} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _5} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _8} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _9} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _8} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _5} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _8} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _0} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _0} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _0} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _0} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _7} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _0} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _8} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _0} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _0} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _8} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _0} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _0} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _0} _7}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _8} _8} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _1} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _1} _4}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _1} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _8} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _1} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _8} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _1} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _8} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _1} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _9} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _1} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _8} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _9} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _2} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _9} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _2} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _2} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _8} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _2} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _9} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _2} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _2} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _8} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _2} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _0} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _2} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _9} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _2} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _2} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _2} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _3} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _3} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _3} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _3} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _0} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _3} _6}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _9} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _3} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _1} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _3} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _4} _9} _1} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _4} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _4} _1}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ 0& 0& 1& 0\\ 0& 1& 0& 0\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _4} _9} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _9} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _4} _3}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _1} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _1} _8}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _2} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _4} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _4} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _2} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _4} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _2} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _5} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _2} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _5} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _5} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _2} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _5} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _2} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _5} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _5} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _2} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _5} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _3} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _5} _6}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _5} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _3} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _3} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _5} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _5} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _6} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _6} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _6} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _6} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _3} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _6} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _4} _9} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _6} _4}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _6} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _4} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _4} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _4} _9} _4} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _6} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _4} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _6} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _4} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _6} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _5} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _7} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _7} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _7} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _5} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _7} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _5} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _5} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _7} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _7} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _7} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _7} _7}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ 0& 0& 0& -{1}\\ 0& 0& -{1}& 0\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _4} _9} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _7} _8}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _6} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _8} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _6} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _8} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _8} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _6} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _8} _3}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _6} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _8} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _6} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _8} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _8} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _8} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _8} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _8} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _8} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _8} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _9} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _4} _9} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _4} _9} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _7} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _9} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _9} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _7} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _9} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _6} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _9} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _8} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _9} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _8} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _6} _9} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _6} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _4} _9} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _0} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _0} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _0} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _8} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _0} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _0} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _0} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _9} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _0} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _9} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _0} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _0} _5}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _0} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _9} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _0} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _4} _9} _9} _8}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _4} _9} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _0} _0} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _1} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _1} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _1} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _1} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _0} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _1} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _0} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _1} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _1} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _0} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _1} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _1} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _1} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _1} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _2} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _1} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _2} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _1} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _2} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _2} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _0} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _2} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _0} _1} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _2} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _2} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _2} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _2} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _2} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _0} _2} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _2} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _2} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _2} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _0} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _0} _2} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _3} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _0} _2} _8}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _3} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _3} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _3} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _0} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _3} _6}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ 0& 0& 0& -{1}\\ 1& 0& 0& 0\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _5} _0} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _3} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _3} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _3} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _3} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _3} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _3} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _3} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _4} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _0} _3} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _4} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _0} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _4} _3}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _4} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _4} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _4} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _0} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _4} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _4} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _4} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _4} _7}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _0} _4} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _5} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _0} _4} _8}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _5} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _4} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _5} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _0} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _5} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _0} _5} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _5} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _5} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _5} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _5} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _5} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _6} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _0} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _6} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _0} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _0} _5} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _6} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _5} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _6} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _5} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _0} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _6} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _0} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _6} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _6} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _0} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _6} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _0} _6} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _6} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _6} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _0} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _0} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _7} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _7} _1}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ 0& -{1}& 0& 0\\ 0& 0& 0& 1\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _0} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _7} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _7} _7} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _0} _7} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _7} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _7} _4}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& 0& -{1}& 0\\ 0& 0& 0& 1\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _5} _0} _7} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _7} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _7} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _7} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _7} _7}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _7} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _7} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _8} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _7} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _5} _0} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _8} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _8} _4}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _5} _0} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _0} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _0} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _9} _1}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _7} _9} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _7} _9} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _0} _8} _8}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _0} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _0} _8} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _0} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _9} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _0} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _0} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _0} _9} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _0} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _0} _9} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _0} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _0} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _1} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _0} _9} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _0} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _1} _0}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _0} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _0} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _5} _0} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _1} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _5} _1} _0} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _1} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _0} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _1} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _1} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _1} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _1} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _1} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _1} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _1} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _1} _0} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _2} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _0} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _2} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _2} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _1} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _2} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _2} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _1} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _2} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _2} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _5} _1} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _1} _8}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _3} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _3} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _2} _1}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _3} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _3} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _2} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _2} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _3} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _3} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _4} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _2} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _1} _2} _8}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _4} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _1} _3} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _4} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _4} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _4} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _5} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _3} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _5} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _5} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _5} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _5} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _5} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _5} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _5} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _5} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _6} _0}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ 0& 1& 0& 0\\ 0& 0& 0& -{1}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _1} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _4} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _6} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _6} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _6} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _6} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _6} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _5} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _6} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _6} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _6} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _1} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _7} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _7} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _6} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _7} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _7} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _5} _1} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _7} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _5} _1} _6} _4}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _6} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _8} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _1} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _1} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _8} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _8} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _8} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _8} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _7} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _8} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _9} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _1} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _9} _2}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _1} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _9} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _1} _7} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _9} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _1} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _9} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _1} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _8} _9} _6}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _1} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _9} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _9} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _9} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _8} _9} _9}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _0} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _0} _1}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _0} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _1} _8} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _0} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _0} _5}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _0} _6}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _0} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _0} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _1} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _1} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _9} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _1} _2}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _1} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _1} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _1} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _2} _0} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _1} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _2} _0} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _2} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _2} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _1} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _2} _0} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _2} _0} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _2} _0} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _1} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _2} _0} _8}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _2} _0}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _2} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _2} _1}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _1} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _2} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _2} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _1} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _2} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _2} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _2} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _2} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _2} _1} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _2} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _2} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _2} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _2} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _2} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _5} _2} _2} _3}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _2} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _2} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _5} _2} _2} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _2} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _3} _1}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _2} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _3} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _2} _2} _8}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _2} _2} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _2} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _3} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _2} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _3} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _3} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _2} _3} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _3} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _2} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _3} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _2} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _3} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _2} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _3} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _2} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _4} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _2} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _4} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _4} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _4} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _4} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _2} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _4} _5}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _4} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _4} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _4} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _2} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _5} _0}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _5} _4}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _5} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _5} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _2} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _2} _5} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _5} _9}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _6} _2}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& 0& 0& 1\\ 0& 1& 0& 0\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _2} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _6} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _6} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _6} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _6} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _6} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _6} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _2} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _2} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _7} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _7} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _7} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _7} _2}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _7} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _5} _2} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _7} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _8} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _8} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _2} _7} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _2} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _5} _2} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _8} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _2} _8} _0}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _9} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _3} _9} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _8} _2}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _2} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _2} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _9} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _2} _8} _5}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _2} _8} _6}$
${{{{{ T} _4}} {{{{{{ T} _3} _9} _9} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _8} _7}$
${{{{{ T} _3}} {{{{{{ T} _3} _9} _9} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _2} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _0} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _2} _8} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _0} _0} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _9} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _0} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _2} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _0} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _2} _9} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _0} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _2} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _0} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _2} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _0} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _2} _9} _5}$
${{{{{ T} _3}} {{{{{{ T} _4} _0} _0} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _0} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _2} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _0} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _2} _9} _8}$
${{{{{ T} _3}} {{{{{{ T} _4} _0} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _2} _9} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _0} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _0} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _3} _0} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _0} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _1} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _3} _0} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _0} _1} _1}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _1} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _3} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _1} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _3} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _1} _3}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _3} _0} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _3} _1} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _1} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _1} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _3} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _1} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _3} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _2} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _2} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _3} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _2} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _1} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _2} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _3} _1} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _0} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _2} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _3} _2} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _3} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _3} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _2} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _3} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _2} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _3} _2}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _3} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _3} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _3} _2} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _3} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _3} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _3} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _4} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _3} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _4} _2}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{1}& 0& 0\\ 0& 0& 1& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _5} _3} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _4} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _4} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _4} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _4} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _5} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _4} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _0} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _3} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _5} _8}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _3} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _7} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _3} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _7} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _8} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _3} _4} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _3} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _8} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _3} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _8} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _8} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _3} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _3} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _8} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _5} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _8} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _5} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _8} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _9} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _3} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _5} _3} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _6} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _9} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _3} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _0} _9} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _3} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _0} _9} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _0} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _6} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _0} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _0} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _0} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _3} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _3} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _1} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _3} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _1} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _1} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _1} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _3} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _3} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _1} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _1} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _7} _8}$
${{{{{ T} _3}} {{{{{{ T} _4} _1} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _3} _7} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _1} _2} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _3} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _2} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _3} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _2} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _8} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _1} _2} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _3} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _3} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _8} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _3} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _3} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _3} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _3} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _3} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _3} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _3} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _3} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _3} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _3} _9} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _1} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _3} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _3} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _9} _7}$
${{{{{ T} _3}} {{{{{{ T} _4} _1} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _3} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _3} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _4} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _4} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _5} _0}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _5} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _5} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _5} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _4} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _5} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _0} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _6} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _6} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _6} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _6} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _6} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _1} _5}$
${{{{{ T} _3}} {{{{{{ T} _4} _1} _7} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _1} _6}$
${{{{{ T} _3}} {{{{{{ T} _4} _1} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _7} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _7} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _7} _6}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _7} _7}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _8} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _4} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _8} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _8} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _2} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _8} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _9} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _2} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _1} _9} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _9} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _9} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _1} _9} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _3} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _0} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _3} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _0} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _0} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _5} _4} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _0} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _3} _6}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _0} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _0} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _0} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _1} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _4} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _1} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _4} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _1} _2}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ 0& -{1}& 0& 0\\ 1& 0& 0& 0\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _4} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _1} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _4} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _1} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _4} _7}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _4} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _1} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _1} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _5} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _2} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _5} _2}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _2} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _4} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _2} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _2} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _2} _6}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _2} _7}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _2} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _2} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _6} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _3} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _3} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _3} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _6} _8}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _6} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _3} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _3} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _3} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _7} _2}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _4} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _7} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _4} _2}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _4} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _7} _5}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _4} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _7} _6}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _4} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _7} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _4} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _4} _8} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _4} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _4} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _8} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _5} _0}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& 0& 0& -{1}\\ 0& 1& 0& 0\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _5} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _5} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _5} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _5} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _9} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _5} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _4} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _5} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _9} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _6} _0}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _9} _6}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _6} _0}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _4} _9} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _4} _9} _8}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _6} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _4} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _6} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _5} _0} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _6} _4}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _5} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _6} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _6} _6}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _6} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _0} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _6} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _6} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _6} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _5} _0} _7}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _6} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _0} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _5} _0} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _7} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _7} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _1} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _7} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _1} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _1} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _7} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _7} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _7} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _7} _8}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _7} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _7} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _5} _2} _0}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _8} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _2} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _8} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _2} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _8} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _8} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _8} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _8} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _9} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _9} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _9} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _9} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _9} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _5} _3} _7}$
${{{{{ T} _3}} {{{{{{ T} _4} _2} _9} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _2} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _2} _9} _9}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{1}& 0& 0\\ 0& 0& -{1}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _5} _5} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _5} _5} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _0} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _0} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _0} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _4} _7}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _4} _8}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _0} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _0} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _5} _0}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _5} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _1} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _5} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _1} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _5} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _1} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _5} _5} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _1} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _1} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _1} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _1} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _1} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _5} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _2} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _5} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _2} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _2} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _2} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _5} _5} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _2} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _2} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _5} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _3} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _5} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _3} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _5} _7} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _3} _2}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _7} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _3} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _7} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _4} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _7} _6}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _4} _2}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _4} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _5} _7} _8}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _4} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _7} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _4} _4}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _4} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _4} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _8} _2}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _8} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _5} _8} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _4} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _5} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _5} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _4} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _4} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _5} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _5} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _5} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _5} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _5} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _5} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _5} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _9} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _5} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _5} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _5} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _9} _5}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _9} _6}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _5} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _5} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _6} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _5} _9} _8}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _6} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _5} _9} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _0} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _6} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _0} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _6} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _6} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _6} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _7} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _7} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _7} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _0} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _7} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _8} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _8} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _1} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _1} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _8} _7}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _1} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _3} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _9} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _9} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _1} _8}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _1} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _3} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _3} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _2} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _0} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _6} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _6} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _0} _1}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _0} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _6} _2} _5}$
${{{{{ T} _3}} {{{{{{ T} _4} _4} _0} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _4} _4} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _6} _2} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _0} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _6} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _0} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _5} _6} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _0} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _5} _6} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _3} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _1} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _3} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _1} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _2} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _3} _6}$
${{{{{ T} _3}} {{{{{{ T} _4} _4} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _3} _8}$
${{{{{ T} _3}} {{{{{{ T} _4} _4} _2} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _3} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _4} _2} _5}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ 0& 1& 0& 0\\ 0& 0& 0& 1\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _6} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _2} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _4} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _4} _2} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _2} _9}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{1}& 0& 0& 0\\ 0& -{1}& 0& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _5} _6} _4} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _4} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _4} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _4} _3} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _3} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _4} _7}$
${{{{{ T} _3}} {{{{{{ T} _4} _4} _3} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _4} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _3} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _6} _4} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _4} _3} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _6} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _3} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _6} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _5} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _5} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _3} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _3} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _4} _2}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _4} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _4} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _6} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _4} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _5} _6} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _4} _8}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _4} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _5} _0}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _5} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _6} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _5} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _5} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _5} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _7} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _5} _7}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _5} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _6} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _6} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _6} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _6} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _7} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _4} _6} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _8} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _4} _6} _9}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _7} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _6} _8} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _4} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _7} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _7} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _8} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _8} _7}$
${{{{{ T} _3}} {{{{{{ T} _4} _4} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _7} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _5} _6} _8} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _7} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _6} _9} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _7} _8}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _6} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _8} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _6} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _8} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _8} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _6} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _8} _8}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _6} _9} _6}$
${{{{{ T} _3}} {{{{{{ T} _4} _4} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _6} _9} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _8} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _6} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _8} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _6} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _9} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _9} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _9} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _4} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _9} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _5} _7} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _0} _7}$
${{{{{ T} _3}} {{{{{{ T} _4} _4} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _9} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _0} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _4} _9} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _0} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _5} _7} _1} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _0} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _0} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _0} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _0} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _1} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _1} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _1} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _1} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _7} _2} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _2} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _7} _2} _2}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _2} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _7} _2} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _7} _2} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _2} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _7} _2} _5}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _2} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _2} _7}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _2} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _2} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _3} _0}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _3} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _7} _3} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _7} _3} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _3} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _7} _3} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _3} _7}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _5} _7} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _3} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _3} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _3} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _5} _7} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _4} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _4} _0}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _4} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _4} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _7} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _4} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _4} _5}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _4} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _4} _6}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _4} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _7} _4} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _4} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _7} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _4} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _7} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _4} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _5} _7} _5} _0}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _4} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _4} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _5} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _5} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _5} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _5} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _7} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _5} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _5} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _6} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _5} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _5} _7} _6} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _5} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _7} _6} _2}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _5} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _5} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _5} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _7} _6} _5}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _5} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _6} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _7} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _6} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _6} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _6} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _7} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _6} _8}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _7} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _7} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _7} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _7} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _7} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _7} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _7} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _7} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _8} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _7} _7} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _7} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _8} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _7} _8} _2}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _8} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _8} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _8} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _8} _5}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _8} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _9} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _8} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _9} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _9} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _9} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _7} _9} _0}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _9} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _7} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _9} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _7} _9} _2}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _9} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _7} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _5} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _5} _9} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _9} _5}$
${{{{{ T} _3}} {{{{{{ T} _4} _5} _9} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _0} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _9} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _0} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _7} _9} _8}$
${{{{{ T} _3}} {{{{{{ T} _4} _6} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _7} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _0} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _0} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _0} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _8} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _0} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _8} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _1} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _8} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _1} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _1} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _5} _8} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _1} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _1} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _1} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _8} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _1} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _8} _1} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _2} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _2} _1}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ 1& 0& 0& 0\\ 0& 0& 0& -{1}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _2} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _2} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _8} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _1} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _6} _3} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _3} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _4} _0}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _8} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _4} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _4} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _2} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _2} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _4} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _4} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _8} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _4} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _8} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _5} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _5} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _8} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _5} _2}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ 0& 0& 0& 1\\ 0& 0& -{1}& 0\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _8} _3} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _8} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _5} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _3} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _5} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _8} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _5} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _8} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _5} _8}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _5} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _8} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _8} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _6} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _8} _4} _0}$
${{{{{ T} _3}} {{{{{{ T} _4} _6} _6} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _4} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _6} _6} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _8} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _6} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _8} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _6} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _8} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _6} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _5} _8} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _6} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _6} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _6} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _7} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _8} _5} _0}$
${{{{{ T} _3}} {{{{{{ T} _4} _6} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _8} _5} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _6} _7} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _8} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _7} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _5} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _6} _7} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _8} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _8} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _8} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _8} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _8} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _8} _5} _7}$
${{{{{ T} _3}} {{{{{{ T} _4} _6} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _8} _5} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _8} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _8} _5} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _6} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _8} _6} _0}$
${{{{{ T} _3}} {{{{{{ T} _4} _6} _8} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _9} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _6} _2}$
${{{{{ T} _3}} {{{{{{ T} _4} _6} _9} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _8} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _9} _2}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _8} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _9} _4}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& 1& 0& 0\\ 0& 0& -{1}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _5} _8} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _6} _9} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _8} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _9} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _8} _6} _7}$
${{{{{ T} _3}} {{{{{{ T} _4} _6} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _8} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _6} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _8} _6} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _6} _9} _7}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ 1& 0& 0& 0\\ 0& -{1}& 0& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _5} _8} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _0} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _7} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _7} _0} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _8} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _0} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _8} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _0} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _0} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _0} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _8} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _0} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _8} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _0} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _7} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _0} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _1} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _1} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _8} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _1} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _5} _8} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _2} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _8} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _4} _7} _2} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _8} _8} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _2} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _8} _8} _8}$
${{{{{ T} _3}} {{{{{{ T} _4} _7} _2} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _2} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _8} _9} _0}$
${{{{{ T} _3}} {{{{{{ T} _4} _7} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _9} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _7} _3} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _9} _2}$
${{{{{ T} _3}} {{{{{{ T} _4} _7} _3} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _8} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _3} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _8} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _3} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _8} _9} _5}$
${{{{{ T} _3}} {{{{{{ T} _4} _7} _4} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _8} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _4} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _8} _9} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _4} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _8} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _4} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _8} _9} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _7} _4} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _0} _0}$
${{{{{ T} _3}} {{{{{{ T} _4} _7} _4} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _0} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _7} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _4} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _5} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _9} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _5} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _5} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _6} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _6} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _0} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _5} _9} _1} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _9} _1} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _6} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _9} _1} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _7} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _7} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _5} _9} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _7} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _7} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _9} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _7} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _7} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _8} _0}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _2} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _7} _8} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _8} _2}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _9} _2} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _7} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _2} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _7} _8} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _2} _5}$
${{{{{ T} _3}} {{{{{{ T} _4} _7} _8} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _4} _7} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _8} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _8} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _9} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _9} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _9} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _9} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _9} _2}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _9} _3} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _7} _9} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _7} _9} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _3} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _7} _9} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _3} _5}$
${{{{{ T} _3}} {{{{{{ T} _4} _7} _9} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _9} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _9} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _0} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _0} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _9} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _0} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _9} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _9} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _0} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _1} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _4} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _1} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _9} _4} _6}$
${{{{{ T} _3}} {{{{{{ T} _4} _8} _1} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _4} _7}$
${{{{{ T} _3}} {{{{{{ T} _4} _8} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _4} _8}$
${{{{{ T} _3}} {{{{{{ T} _4} _8} _1} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _1} _8}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _9} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _9} _5} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _2} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _9} _5} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _9} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _2} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _9} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _2} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _9} _5} _7}$
${{{{{ T} _3}} {{{{{{ T} _4} _8} _2} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _9} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _2} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _9} _5} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _8} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _3} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _9} _6} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _3} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _4} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _9} _6} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _4} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _9} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _4} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _4} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _9} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _5} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _9} _6} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _8} _5} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _5} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _9} _7} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _5} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _5} _8}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _7} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _8} _6} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _6} _2}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _6} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _6} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _9} _7} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _8} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _8} _6} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _6} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _9} _8} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _6} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _5} _9} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _8} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _7} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _8} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _7} _7}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ 0& -{1}& 0& 0\\ -{1}& 0& 0& 0\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _8} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _7} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _9} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _8} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _9} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _8} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _8} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _5} _9} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _5} _9} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _8} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _5} _9} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _5} _9} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _8} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _5} _9} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _9} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _9} _1}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _9} _2}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _9} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _0} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _8} _9} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _0} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _9} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _9} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _8} _9} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _0} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _8} _9} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _0} _8}$
${{{{{ T} _3}} {{{{{{ T} _4} _8} _9} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _0} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _0} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _0} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _0} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _0} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _0} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _0} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _0} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _0} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _0} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _0} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _1} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _1} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _2} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _1} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _2} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _1} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _1} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _0} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _2} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _2} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _2} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _2} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _2} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _3} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _2} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _3} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _9} _2} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _0} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _0} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _2} _9}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _0} _3} _7}$
${{{{{ T} _3}} {{{{{{ T} _4} _9} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _0} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _3} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _9} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _0} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _3} _4}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ 0& 0& 1& 0\\ -{1}& 0& 0& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _6} _0} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _3} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _3} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _3} _8}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _0} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _3} _9}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _0} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _4} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _6} _0} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _4} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _4} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _5} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _9} _4} _4}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _5} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _5} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _9} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _5} _5}$
${{{{{ T} _3}} {{{{{{ T} _4} _9} _4} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _4} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _5} _8}$
${{{{{ T} _3}} {{{{{{ T} _4} _9} _5} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _5} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _5} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _6} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _5} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _6} _2}$
${{{{{ T} _3}} {{{{{{ T} _4} _9} _5} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _6} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _9} _5} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _6} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _5} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _5} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _0} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _5} _7}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _5} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _6} _9}$
${{{{{ T} _3}} {{{{{{ T} _4} _9} _6} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _6} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _6} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _7} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _6} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _7} _3}$
${{{{{ T} _3}} {{{{{{ T} _4} _9} _6} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _6} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _6} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _6} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _7} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _7} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _7} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _7} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _6} _0} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _7} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _8} _4}$
${{{{{ T} _3}} {{{{{{ T} _4} _9} _7} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _0} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _7} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _7} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _8} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _8} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _8} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _9} _2}$
${{{{{ T} _3}} {{{{{{ T} _4} _9} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _0} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _8} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _8} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _8} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _9} _6}$
${{{{{ T} _3}} {{{{{{ T} _4} _9} _8} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _8} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _0} _9} _8}$
${{{{{ T} _3}} {{{{{{ T} _4} _9} _8} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _0} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _4} _9} _9} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _6} _1} _0} _0}$
${{{{{ T} _3}} {{{{{{ T} _4} _9} _9} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _0} _1}$
${{{{{ T} _3}} {{{{{{ T} _4} _9} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _9} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _9} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _4} _9} _9} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _0} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _0} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _0} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _0} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _1} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _0} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _1} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _1} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _1} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _1} _5}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _1} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _1} _8}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _1} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _1} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _1} _2} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _2} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _2} _1}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _2} _2}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _2} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _2} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _2} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _2} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _1} _2} _5}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _2} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _1} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _2} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _1} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _2} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _1} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _2} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _3} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _3} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _3} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _3} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _6} _1} _3} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _3} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _3} _5}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _3} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _3} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _3} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _3} _8}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _3} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _4} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _4} _1}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _4} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _4} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _4} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _4} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _4} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _4} _5}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _4} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _4} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _4} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _5} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _1} _4} _8}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _4} _9}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _5} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _5} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _5} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _5} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _1} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _5} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _5} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _1} _5} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _5} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _5} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _6} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _6} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _1} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _6} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _6} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _6} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _6} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _6} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _6} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _6} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _6} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _6} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _7} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _6} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _7} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _6} _8}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _7} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _6} _9}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _7} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _7} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _7} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _7} _2}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _7} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _7} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _7} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _8} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _8} _0}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& 1& 0& 0\\ 0& 0& -{1}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _6} _1} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _8} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _6} _1} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _8} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _8} _2}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _8} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _8} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _1} _8} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _8} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _9} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _1} _8} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _9} _3}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _8} _8}$
${{{{{ T} _3}} {{{{{{ T} _5} _0} _9} _6}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _1} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _9} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _1} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _0} _9} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _1} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _9} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _1} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _0} _9} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _1} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _0} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _6} _1} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _0} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _1} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _0} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _1} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _0} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _1} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _0} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _1} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _0} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _2} _0} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _1} _0} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _2} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _0} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _1} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _1} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _0} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _1} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _0} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _1} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _1} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _1} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _1} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _1} _1}$
${{{{{ T} _3}} {{{{{{ T} _5} _1} _2} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _1} _3}$
${{{{{ T} _3}} {{{{{{ T} _5} _1} _2} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _2} _5}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& 0& 0& -{1}\\ 0& -{1}& 0& 0\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _6} _2} _1} _5}$
${{{{{ T} _3}} {{{{{{ T} _5} _1} _2} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _2} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _1} _2} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _1} _8}$
${{{{{ T} _3}} {{{{{{ T} _5} _1} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _3} _0}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _2} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _1} _3} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _2} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _2} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _3} _5}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _2} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _3} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _2} _5}$
${{{{{ T} _3}} {{{{{{ T} _5} _1} _3} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _2} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _3} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _2} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _3} _9}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _4} _0}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _4} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _4} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _3} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _4} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _4} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _3} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _5} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _5} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _5} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _6} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _6} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _6} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _6} _2} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _6} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _2} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _2} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _7} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _4} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _7} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _4} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _7} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _4} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _7} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _2} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _2} _5} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _2} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _7} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _2} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _5} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _8} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _8} _4}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _8} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _2} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _8} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _8} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _2} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _9} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _6} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _1} _9} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _9} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _1} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _0} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _6} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _2} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _2} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _6} _8}$
${{{{{ T} _3}} {{{{{{ T} _5} _2} _0} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _2} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _0} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _2} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _2} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _7} _2}$
${{{{{ T} _3}} {{{{{{ T} _5} _2} _1} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _1} _2}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _1} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _1} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _2} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _2} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _7} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _2} _8} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _2} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _2} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _2} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _2} _8} _2}$
${{{{{ T} _3}} {{{{{{ T} _5} _2} _2} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _2} _8} _3}$
${{{{{ T} _3}} {{{{{{ T} _5} _2} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _8} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _2} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _2} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _2} _2} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _2} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _2} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _2} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _3} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _2} _8} _9}$
${{{{{ T} _3}} {{{{{{ T} _5} _2} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _2} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _3} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _2} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _3} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _2} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _2} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _3} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _3} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _2} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _4} _0}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _3} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _4} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _4} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _4} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _4} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _5} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _5} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _5} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _5} _9}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _6} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _6} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _1} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _6} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _7} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _7} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _7} _4}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ 1& 0& 0& 0\\ 0& 0& 1& 0\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _6} _3} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _7} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _7} _6}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _7} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _2} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _2} _7} _8}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _7} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _6} _3} _2} _2}$
${{{{{ T} _3}} {{{{{{ T} _5} _2} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _8} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _8} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _3} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _8} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _3} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _2} _8} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _2} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _2} _9} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _9} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _3} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _9} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _3} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _9} _2}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _9} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _3} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _9} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _3} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _9} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _9} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _3} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _2} _9} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _2} _9} _9}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _3} _4} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _3} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _6} _3} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _0} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _3} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _0} _1}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _3} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _0} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _4} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _0} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _4} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _3} _0} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _4} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _3} _0} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _6} _3} _4} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _3} _4} _9}$
${{{{{ T} _3}} {{{{{{ T} _5} _3} _0} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _3} _5} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _0} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _3} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _0} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _0} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _6} _3} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _0} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _3} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _1} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _1} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _1} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _3} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _1} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _3} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _1} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _6} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _1} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _3} _6} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _1} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _6} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _6} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _2} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _2} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _2} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _6} _3} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _2} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _2} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _3} _7} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _2} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _3} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _3} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _3} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _4} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _3} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _4} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _6} _3} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _3} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _5} _0}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _8} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _5} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _6} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _6} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _8} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _7} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _9} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _7} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _7} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _7} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _3} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _7} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _3} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _7} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _3} _9} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _3} _7} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _3} _9} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _3} _8} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _3} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _8} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _3} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _8} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _4} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _4} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _8} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _9} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _9} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _4} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _4} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _9} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _9} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _3} _9} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _0} _8}$
${{{{{ T} _3}} {{{{{{ T} _5} _3} _9} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _4} _0} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _3} _9} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _0} _0}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _1} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _0} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _1} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _0} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _0} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _0} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _0} _7}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _4} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _0} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _1} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _0} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _1} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _1} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _1} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _2} _1}$
${{{{{ T} _3}} {{{{{{ T} _5} _4} _1} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _2} _2}$
${{{{{ T} _3}} {{{{{{ T} _5} _4} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _2} _3}$
${{{{{ T} _3}} {{{{{{ T} _5} _4} _2} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _2} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _4} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _4} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _4} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _4} _2} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _2} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _4} _2} _6}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{1}& 0& 0& 0\\ 0& 0& 1& 0\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _6} _4} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _4} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _4} _3} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _3} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _3} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _6} _4} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _4} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _4} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _3} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _4} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _5} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _5} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _5} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _4} _2}$
${{{{{ T} _3}} {{{{{{ T} _5} _4} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _5} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _4} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _5} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _4} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _5} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _5} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _6} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _4} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _6} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _4} _5} _2}$
${{{{{ T} _3}} {{{{{{ T} _5} _4} _6} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _5} _3}$
${{{{{ T} _3}} {{{{{{ T} _5} _4} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _7} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _4} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _7} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _5} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _7} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _7} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _4} _6} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _4} _8} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _6} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _8} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _4} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _8} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _4} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _8} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _6} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _4} _8} _4}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _8} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _4} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _4} _8} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _4} _9} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _9} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _4} _7} _2}$
${{{{{ T} _3}} {{{{{{ T} _5} _4} _9} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _7} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _9} _5}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _7} _5}$
${{{{{ T} _3}} {{{{{{ T} _5} _4} _9} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _9} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _7} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _4} _9} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _9} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _4} _7} _9}$
${{{{{ T} _3}} {{{{{{ T} _5} _4} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _4} _9} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _4} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _4} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _0} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _0} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _8} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _0} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _0} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _4} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _0} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _4} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _1} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _9} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _1} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _9} _1}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _1} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _9} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _1} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _1} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _9} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _2} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _4} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _2} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _2} _8}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _4} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _0} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _2} _9}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _3} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _3} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _3} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _4} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _4} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _1} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _1} _1}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _4} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _5} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _1} _3}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _5} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _1} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _5} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _5} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _5} _4}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _1} _8}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _5} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _5} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _6} _5} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _5} _6}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _5} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _5} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _6} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _2} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _6} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _5} _2} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _6} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _6} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _6} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _2} _9}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _7} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _7} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _5} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _7} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _5} _3} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _7} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _3} _3}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _7} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _3} _5}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _3} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _8} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _8} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _8} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _8} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _5} _4} _1}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _8} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _5} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _8} _6}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _8} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _4} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _8} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _5} _8} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _4} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _4} _8}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _9} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _4} _9}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _9} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _5} _9} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _5} _1}$
${{{{{ T} _3}} {{{{{{ T} _5} _5} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _5} _2}$
${{{{{ T} _3}} {{{{{{ T} _5} _6} _0} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _5} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _0} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _5} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _6} _0} _2}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _5} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _0} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _0} _6}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _5} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _0} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _0} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _6} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _6} _1} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _6} _5} _6} _5}$
${{{{{ T} _3}} {{{{{{ T} _5} _6} _1} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _1} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _6} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _6} _1} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _6} _8}$
${{{{{ T} _3}} {{{{{{ T} _5} _6} _2} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _6} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _2} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _2} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _2} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _2} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _5} _7} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _6} _2} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _3} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _7} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _6} _3} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _7} _8}$
${{{{{ T} _3}} {{{{{{ T} _5} _6} _3} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _3} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _8} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _6} _3} _9}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ 0& 0& 1& 0\\ 0& -{1}& 0& 0\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _6} _5} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _4} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _5} _8} _2}$
${{{{{ T} _3}} {{{{{{ T} _5} _6} _4} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _4} _1}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _8} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _6} _4} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _6} _5} _8} _5}$
${{{{{ T} _3}} {{{{{{ T} _5} _6} _4} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _6} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _4} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _6} _5} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _4} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _5} _9} _2}$
${{{{{ T} _3}} {{{{{{ T} _5} _6} _5} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _5} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _5} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _5} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _5} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _5} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _5} _4}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _9} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _5} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _5} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _5} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _5} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _5} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _6} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _6} _6} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _6} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _6} _6} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _6} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _6} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _6} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _0} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _7} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _7} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _7} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _1} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _8} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _6} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _8} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _6} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _8} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _6} _6} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _9} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _6} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _9} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _6} _6} _1} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _6} _9} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _6} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _9} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _6} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _6} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _0} _1}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _2} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _6} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _2} _3}$
${{{{{ T} _3}} {{{{{{ T} _5} _7} _0} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _0} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _0} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _6} _6} _2} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _0} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _6} _2} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _0} _7}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _6} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _0} _8}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _0} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _1} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _6} _6} _3} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _1} _6}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _6} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _6} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _1} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _1} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _6} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _3} _8}$
${{{{{ T} _3}} {{{{{{ T} _5} _7} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _4} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _7} _2} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _6} _4} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _7} _3} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _3} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _6} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _3} _3}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _6} _4} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _7} _3} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _6} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _3} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _6} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _3} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _6} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _3} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\end{array}\right]}} = {{{{{ T} _6} _6} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _3} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _3} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _5} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _4} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _6} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _4} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _6} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _4} _3}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _6} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _4} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _4} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _6} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _4} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _6} _6} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _4} _8}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _6} _6} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _4} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _6} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _4} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _6} _6} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _6} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _6} _6} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _5} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _6} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _7} _5} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _6} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _7} _5} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _6} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _5} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _5} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _5} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _6} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _6} _7} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _6} _0}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _6} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _6} _6} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _6} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _7} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _7} _6} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _6} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _6} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _6} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _6} _8}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ 0& 0& 0& -{1}\\ 0& 0& 1& 0\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _6} _6} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _6} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _7} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _7} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _8} _5}$
${{{{{ T} _3}} {{{{{{ T} _5} _7} _8} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _8} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _8} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _8} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _7} _8} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _6} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _8} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _6} _8} _9}$
${{{{{ T} _3}} {{{{{{ T} _5} _7} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _6} _9} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _9} _1}$
${{{{{ T} _3}} {{{{{{ T} _5} _7} _8} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _8} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _9} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _9} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _7} _9} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _6} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _6} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _9} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _9} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _6} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _7} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& 1& 0& 0\end{array}\right]}} = {{{{{ T} _6} _6} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _7} _9} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _0} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _0} _0}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _0} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _7} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _0} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _1} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _7} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _1} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _7} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _0} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _2} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _0} _9}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _2} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _7} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _1} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _3} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _6} _7} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _1} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _3} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _3} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _1} _8}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _4} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _7} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _4} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _2} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _2} _1}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _7} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _4} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _4} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _4} _6}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _2} _5}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _5} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _7} _2} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _5} _0}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ 0& 1& 0& 0\\ 0& 0& 0& 1\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _6} _7} _2} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _7} _2} _8}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _5} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\end{array}\right]}} = {{{{{ T} _6} _7} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _5} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _7} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _5} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _3} _1}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _5} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _7} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _5} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _7} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _5} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _7} _3} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _5} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _3} _5}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _5} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _7} _3} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _3} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _6} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _7} _3} _8}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _6} _3}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _7} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _6} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _7} _4} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _6} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _4} _1}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _6} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _4} _2}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _7} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _7} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _4} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _7} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _4} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _7} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _7} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _4} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _7} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _8} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _8} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _8} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _7} _5} _2}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _8} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _5} _3}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _9} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _5} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _8} _9} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _9} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _7} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _9} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _7} _5} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _9} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _8} _9} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _6} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _8} _9} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _6} _1}$
${{{{{ T} _3}} {{{{{{ T} _5} _9} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _6} _2}$
${{{{{ T} _3}} {{{{{{ T} _5} _9} _0} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _5} _9} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _6} _4}$
${{{{{ T} _4}} {{{{{{ T} _5} _9} _1} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _6} _5}$
${{{{{ T} _3}} {{{{{{ T} _5} _9} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _6} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _9} _1} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _9} _1} _9}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _9} _2} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _7} _6} _9}$
${{{{{ T} _3}} {{{{{{ T} _5} _9} _3} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _9} _3} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _7} _1}$
${{{{{ T} _4}} {{{{{{ T} _5} _9} _3} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _7} _7} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _9} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _7} _3}$
${{{{{ T} _3}} {{{{{{ T} _5} _9} _4} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _7} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _9} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _7} _7} _5}$
${{{{{ T} _3}} {{{{{{ T} _5} _9} _4} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _7} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _9} _4} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _5} _9} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _9} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _7} _7} _9}$
${{{{{ T} _3}} {{{{{{ T} _5} _9} _5} _2}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& 0& 0& 1\\ 0& -{1}& 0& 0\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _8} _0}$
${{{{{ T} _3}} {{{{{{ T} _5} _9} _5} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _8} _1}$
${{{{{ T} _3}} {{{{{{ T} _5} _9} _5} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _8} _2}$
${{{{{ T} _4}} {{{{{{ T} _5} _9} _6} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _7} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _5} _9} _7} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _5} _9} _7} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _9} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _7} _8} _6}$
${{{{{ T} _3}} {{{{{{ T} _5} _9} _7} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _7} _8} _7}$
${{{{{ T} _3}} {{{{{{ T} _5} _9} _8} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _8} _8}$
${{{{{ T} _4}} {{{{{{ T} _5} _9} _8} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _8} _9}$
${{{{{ T} _4}} {{{{{{ T} _5} _9} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _5} _9} _8} _3}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ 1& 0& 0& 0\\ 0& 0& 0& 1\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _5} _9} _8} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _5} _9} _8} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _9} _3}$
${{{{{ T} _3}} {{{{{{ T} _5} _9} _8} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _7} _9} _4}$
${{{{{ T} _3}} {{{{{{ T} _5} _9} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _5} _9} _9} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _9} _6}$
${{{{{ T} _4}} {{{{{{ T} _5} _9} _9} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _7} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _5} _9} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _7} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _5} _9} _9} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _7} _9} _9}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _0} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _0} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _0} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _0} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _1} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _0} _6}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _2} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _2} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _0} _8}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _2} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _0} _9}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _2} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _3} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _3} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _1} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _3} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _3} _5}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ 0& 1& 0& 0\\ -{1}& 0& 0& 0\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _4} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _4} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _1} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _4} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _4} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _4} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _4} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _2} _1}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _4} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _6} _8} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _5} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _2} _3}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _5} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _2} _4}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _5} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _5} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _6} _0} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _2} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _5} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _6} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _2} _9}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _6} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _6} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _3} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _6} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _6} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _3} _4}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _7} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _7} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _7} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _7} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _7} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _7} _6}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _4} _0}$
${{{{{ T} _3}} {{{{{{ T} _6} _0} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _7} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _4} _2}$
${{{{{ T} _3}} {{{{{{ T} _6} _0} _7} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _4} _3}$
${{{{{ T} _3}} {{{{{{ T} _6} _0} _8} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _8} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _8} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _8} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _4} _7}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _8} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _4} _8}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _5} _0}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _8} _7}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ 0& 0& 1& 0\\ 1& 0& 0& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _6} _8} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _0} _8} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _6} _8} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _6} _0} _9} _1}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _5} _3}$
${{{{{ T} _3}} {{{{{{ T} _6} _0} _9} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _0} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _6} _8} _5} _5}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _0} _1}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _5} _6}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _0} _2}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _0} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 1& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _0} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _0} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _1} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _6} _3}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _1} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _1} _1}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _6} _5}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _1} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _6} _6}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _1} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _1} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _6} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _2} _0}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _8} _6} _9}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _2} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _7} _0}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _2} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _2} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _7} _2}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _2} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _7} _5}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _3} _0}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _7} _6}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _3} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _7} _7}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _3} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _7} _8}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _3} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _8} _0}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _4} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _4} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _8} _2}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _4} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _8} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _4} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _4} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _8} _5}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _8} _6}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _5} _1}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _8} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _5} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _5} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _8} _9}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _5} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _5} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _5} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _8} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _6} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _6} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _6} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _6} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _9} _7}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _6} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _8} _9} _8}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _6} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _8} _9} _9}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _6} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _0} _0}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _7} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _0} _1}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _7} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _0} _3}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _7} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _0} _5}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _7} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _7} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _6} _9} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _7} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _0} _8}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _8} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _0} _9}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _8} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _1} _0}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _8} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _9} _1} _1}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _8} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _1} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _9} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _9} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _9} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _1} _9} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _9} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _9} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _6} _1} _9} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _6} _1} _9} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _6} _9} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _0} _5}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _1} _9}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _0} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _6} _9} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _1} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _2} _1}$
${{{{{ T} _3}} {{{{{{ T} _6} _2} _1} _2}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ -{1}& 0& 0& 0\\ 0& -{1}& 0& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _6} _9} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _1} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _2} _3}$
${{{{{ T} _3}} {{{{{{ T} _6} _2} _1} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _2} _5}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _6} _2} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _2} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _2} _2}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _2} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{1}& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _2} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _9} _3} _0}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _2} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& 1& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _2} _6}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{1}& 0& 0& 0\\ 0& 0& 0& -{1}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _2} _7}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _3} _3}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _2} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _3} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _2} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _3} _5}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _2} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _3} _6}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _3} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _3} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _3} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _3} _2}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _3} _9}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _3} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _3} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _4} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _4} _3}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _4} _4}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _4} _4}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _4} _5}}} = {\left[\begin{array}{cccc} 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _4} _8}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _4} _6}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _4} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _9} _4} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _9} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _4} _9}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _5} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _9} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _5} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _5} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _5} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _6} _9} _5} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _5} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _6} _9} _5} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _9} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _5} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _6} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _5} _6}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _6} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _5} _7}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _6} _3}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _6} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _5} _9}$
${{{{{ T} _3}} {{{{{{ T} _6} _2} _6} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _9} _6} _0}$
${{{{{ T} _3}} {{{{{{ T} _6} _2} _6} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _9} _6} _1}$
${{{{{ T} _3}} {{{{{{ T} _6} _2} _7} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _9} _6} _2}$
${{{{{ T} _3}} {{{{{{ T} _6} _2} _7} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _6} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _7} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _7} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{1}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _6} _5}$
${{{{{ T} _3}} {{{{{{ T} _6} _2} _8} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _6} _6}$
${{{{{ T} _3}} {{{{{{ T} _6} _2} _8} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _6} _7}$
${{{{{ T} _3}} {{{{{{ T} _6} _2} _8} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _9} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _9} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _9} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _9} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _7} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _2} _9} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _7} _3}$
${{{{{ T} _4}} {{{{{{ T} _6} _2} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _0} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _6} _3} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _1} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _2} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _7} _8}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _2} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _9} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _6} _3} _2} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _2} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{1}& 0& 0& 0\end{array}\right]}} = {{{{{ T} _6} _9} _8} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _3} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _8} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _3} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _3} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _8} _5}$
${{{{{ T} _4}} {{{{{{ T} _6} _3} _3} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _3} _7}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _9} _8} _7}$
${{{{{ T} _4}} {{{{{{ T} _6} _3} _3} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _8} _8}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _4} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _8} _9}$
${{{{{ T} _3}} {{{{{{ T} _6} _3} _4} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _9} _0}$
${{{{{ T} _3}} {{{{{{ T} _6} _3} _4} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _5} _0}}} = {\left[\begin{array}{cccc} 1& 0& 0& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _9} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _5} _2}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _9} _9} _3}$
${{{{{ T} _4}} {{{{{{ T} _6} _3} _5} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _6} _9} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _5} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _6} _9} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _5} _5}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _6} _9} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _5} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& 0& -{1}& 0\end{array}\right]}} = {{{{{ T} _6} _9} _9} _7}$
${{{{{ T} _4}} {{{{{{ T} _6} _3} _7} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _6} _9} _9} _8}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _7} _2}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _6} _9} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _7} _3}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _0} _0}$
${{{{{ T} _4}} {{{{{{ T} _6} _3} _7} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _0} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _7} _5}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _7} _0} _0} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _0} _3}$
${{{{{ T} _4}} {{{{{{ T} _6} _3} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _0} _4}$
${{{{{ T} _4}} {{{{{{ T} _6} _3} _8} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _9} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _6} _3} _9} _5}}} = {\left[\begin{array}{cccc} 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _3} _9} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{1}& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _0} _8}$
${{{{{ T} _3}} {{{{{{ T} _6} _3} _9} _7}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _7} _0} _0} _9}$
${{{{{ T} _3}} {{{{{{ T} _6} _3} _9} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& 1& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _7} _0} _1} _0}$
${{{{{ T} _4}} {{{{{{ T} _6} _3} _9} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _7} _0} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _4} _0} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _1} _2}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _0} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _1} _3}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _0} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _1} _4}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _0} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _1} _5}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _1} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _1} _6}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _1} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _1} _7}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _1} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _1} _8}$
${{{{{ T} _2}} {{{{{{ T} _6} _4} _1} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _1} _9}$
${{{{{ T} _3}} {{{{{{ T} _6} _4} _2} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _2} _0}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _3} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _2} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _4} _3} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _2} _2}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _4} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _4} _4} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _4} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _2} _5}$
${{{{{ T} _3}} {{{{{{ T} _6} _4} _5} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _2} _6}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _5} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _2} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _4} _5} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _5} _7}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 1& 0& 0& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _2} _9}$
${{{{{ T} _2}} {{{{{{ T} _6} _4} _5} _9}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _6} _4} _6} _0}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _6} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _3} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _4} _6} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _3} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _4} _6} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _3} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _4} _6} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _3} _5}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _7} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& 1\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _3} _6}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _7} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _3} _7}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _7} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _7} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _6} _4} _7} _9}}} = {\left[\begin{array}{cccc} -{1}& 0& 0& 0\\ 0& 0& 1& 0\\ 0& 0& 0& 1\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _7} _0} _4} _0}$
${{{{{ T} _3}} {{{{{{ T} _6} _4} _8} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _4} _1}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _8} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _4} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _4} _8} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _4} _3}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _8} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _4} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _4} _8} _2}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{1}& 0& 0\end{array}\right]}} = {{{{{ T} _7} _0} _4} _5}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _8} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _9} _3}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _4} _7}$
${{{{{ T} _4}} {{{{{{ T} _6} _4} _9} _8}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _5} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _4} _9}$
${{{{{ T} _4}} {{{{{{ T} _6} _5} _0} _4}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _5} _0}$
${{{{{ T} _4}} {{{{{{ T} _6} _5} _1} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _5} _1}$
${{{{{ T} _3}} {{{{{{ T} _6} _5} _1} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _6} _5} _1} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _5} _3}$
${{{{{ T} _3}} {{{{{{ T} _6} _5} _1} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _6} _5} _1} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _5} _5}$
${{{{{ T} _4}} {{{{{{ T} _6} _5} _1} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _5} _7}$
${{{{{ T} _3}} {{{{{{ T} _6} _5} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _7} _0} _5} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _5} _1} _9}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _5} _9}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _6} _0}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _2} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _6} _1}$
${{{{{ T} _4}} {{{{{{ T} _6} _5} _2} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _6} _2}$
${{{{{ T} _4}} {{{{{{ T} _6} _5} _3} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _6} _3}$
${{{{{ T} _4}} {{{{{{ T} _6} _5} _3} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _7} _0} _6} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _3} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _6} _5}$
${{{{{ T} _3}} {{{{{{ T} _6} _5} _3} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _6} _6}$
${{{{{ T} _3}} {{{{{{ T} _6} _5} _3} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\end{array}\right]}} = {{{{{ T} _7} _0} _6} _7}$
${{{{{ T} _4}} {{{{{{ T} _6} _5} _3} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _6} _8}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _3} _9}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _6} _9}$
${{{{{ T} _3}} {{{{{{ T} _6} _5} _4} _4}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _7} _0}$
${{{{{ T} _3}} {{{{{{ T} _6} _5} _4} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _7} _1}$
${{{{{ T} _3}} {{{{{{ T} _6} _5} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _7} _2}$
${{{{{ T} _4}} {{{{{{ T} _6} _5} _5} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _5} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _5} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _7} _5}$
${{{{{ T} _4}} {{{{{{ T} _6} _5} _5} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _6} _2}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _7} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _6} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _7} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _5} _6} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _7} _9}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _7} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _7} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _7} _0} _8} _1}$
${{{{{ T} _3}} {{{{{{ T} _6} _5} _7} _7}}} = {\left[\begin{array}{cccc} 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _7} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _7} _0} _8} _3}$
${{{{{ T} _3}} {{{{{{ T} _6} _5} _7} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _8} _4}$
${{{{{ T} _4}} {{{{{{ T} _6} _5} _8} _0}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _8} _5}$
${{{{{ T} _3}} {{{{{{ T} _6} _5} _8} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _8} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _8} _7}$
${{{{{ T} _3}} {{{{{{ T} _6} _5} _8} _5}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _8} _8}$
${{{{{ T} _3}} {{{{{{ T} _6} _5} _8} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _7} _0} _8} _9}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _8} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _8} _9}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _9} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _9} _0}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _9} _4}}} = {\left[\begin{array}{cccc} 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _5} _9} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _9} _4}$
${{{{{ T} _4}} {{{{{{ T} _6} _5} _9} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _9} _5}$
${{{{{ T} _4}} {{{{{{ T} _6} _5} _9} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _0} _9} _6}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _0} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& -{1}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _7} _0} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _0} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _6} _0} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _0} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _1} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _0} _0}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _1} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _0} _1}$
${{{{{ T} _4}} {{{{{{ T} _6} _6} _2} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _0} _2}$
${{{{{ T} _4}} {{{{{{ T} _6} _6} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _0} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _2} _4}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _0} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _2} _6}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _0} _5}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _3} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _0} _6}$
${{{{{ T} _4}} {{{{{{ T} _6} _6} _3} _8}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _0} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _4} _0}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _0} _8}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _0} _9}$
${{{{{ T} _4}} {{{{{{ T} _6} _6} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _1} _0}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _4} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _7} _1} _1} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _4} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _1} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _1} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _5} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _1} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _5} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _1} _5}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _5} _5}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _1} _6}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _5} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _1} _7}$
${{{{{ T} _3}} {{{{{{ T} _6} _6} _6} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& 1& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _1} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _6} _7} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _1} _9}$
${{{{{ T} _4}} {{{{{{ T} _6} _6} _7} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _2} _0}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _7} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _2} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _9} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _7} _1} _2} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _9} _1}}} = {\left[\begin{array}{cccc} 0& 0& -{1}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _2} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _6} _9} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _2} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _7} _0} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _2} _5}$
${{{{{ T} _4}} {{{{{{ T} _6} _7} _0} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _2} _6}$
${{{{{ T} _3}} {{{{{{ T} _6} _7} _1} _8}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& 0& 0& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _2} _7}$
${{{{{ T} _3}} {{{{{{ T} _6} _7} _1} _9}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _7} _1} _2} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _7} _1} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _7} _1} _2} _9}$
${{{{{ T} _3}} {{{{{{ T} _6} _7} _2} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _7} _1} _3} _0}$
${{{{{ T} _2}} {{{{{{ T} _6} _7} _2} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _7} _1} _3} _1}$
${{{{{ T} _4}} {{{{{{ T} _6} _7} _2} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _3} _2}$
${{{{{ T} _3}} {{{{{{ T} _6} _7} _2} _9}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\end{array}\right]}} = {{{{{ T} _7} _1} _3} _3}$
${{{{{ T} _3}} {{{{{{ T} _6} _7} _3} _5}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _3} _4}$
${{{{{ T} _3}} {{{{{{ T} _6} _7} _3} _6}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _7} _1} _3} _5}$
${{{{{ T} _3}} {{{{{{ T} _6} _7} _3} _7}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _3} _6}$
${{{{{ T} _3}} {{{{{{ T} _6} _7} _4} _2}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _3} _7}$
${{{{{ T} _3}} {{{{{{ T} _6} _7} _4} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _3} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _7} _4} _6}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _3} _9}$
${{{{{ T} _2}} {{{{{{ T} _6} _7} _4} _8}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _4} _0}$
${{{{{ T} _4}} {{{{{{ T} _6} _7} _5} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _4} _1}$
${{{{{ T} _3}} {{{{{{ T} _6} _7} _5} _5}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _7} _1} _4} _2}$
${{{{{ T} _4}} {{{{{{ T} _6} _7} _5} _5}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& 0& 0& -{1}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _4} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _7} _6} _0}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _4} _4}$
${{{{{ T} _3}} {{{{{{ T} _6} _7} _7} _1}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _4} _5}$
${{{{{ T} _3}} {{{{{{ T} _6} _7} _7} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& 0& 0& -{1}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _4} _6}$
${{{{{ T} _4}} {{{{{{ T} _6} _7} _7} _6}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _4} _7}$
${{{{{ T} _4}} {{{{{{ T} _6} _7} _7} _7}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _4} _8}$
${{{{{ T} _4}} {{{{{{ T} _6} _7} _8} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _7} _1} _4} _9}$
${{{{{ T} _3}} {{{{{{ T} _6} _7} _9} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _5} _0}$
${{{{{ T} _3}} {{{{{{ T} _6} _7} _9} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _5} _1}$
${{{{{ T} _4}} {{{{{{ T} _6} _8} _0} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _5} _2}$
${{{{{ T} _4}} {{{{{{ T} _6} _8} _1} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _5} _3}$
${{{{{ T} _4}} {{{{{{ T} _6} _8} _2} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _5} _4}$
${{{{{ T} _4}} {{{{{{ T} _6} _8} _2} _6}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _5} _5}$
${{{{{ T} _2}} {{{{{{ T} _6} _8} _2} _8}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 1& 0& 0& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _5} _6}$
${{{{{ T} _2}} {{{{{{ T} _6} _8} _2} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _5} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _8} _3} _3}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _5} _8}$
${{{{{ T} _3}} {{{{{{ T} _6} _8} _3} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _7} _1} _5} _9}$
${{{{{ T} _4}} {{{{{{ T} _6} _8} _3} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _6} _0}$
${{{{{ T} _4}} {{{{{{ T} _6} _8} _3} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _6} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _8} _3} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _6} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _8} _3} _7}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _6} _3}$
${{{{{ T} _3}} {{{{{{ T} _6} _8} _4} _4}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _6} _4}$
${{{{{ T} _4}} {{{{{{ T} _6} _8} _4} _4}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _6} _5}$
${{{{{ T} _4}} {{{{{{ T} _6} _8} _4} _5}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _6} _6}$
${{{{{ T} _2}} {{{{{{ T} _6} _8} _4} _9}}} = {\left[\begin{array}{cccc} 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _6} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _8} _5} _0}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _6} _8}$
${{{{{ T} _3}} {{{{{{ T} _6} _8} _5} _1}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _6} _9}$
${{{{{ T} _2}} {{{{{{ T} _6} _8} _6} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _7} _0}$
${{{{{ T} _2}} {{{{{{ T} _6} _8} _6} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _7} _1}$
${{{{{ T} _2}} {{{{{{ T} _6} _8} _7} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _7} _2}$
${{{{{ T} _4}} {{{{{{ T} _6} _8} _8} _1}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _7} _3}$
${{{{{ T} _2}} {{{{{{ T} _6} _8} _8} _7}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _7} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _8} _8} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _7} _5}$
${{{{{ T} _3}} {{{{{{ T} _6} _8} _9} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _7} _6}$
${{{{{ T} _2}} {{{{{{ T} _6} _9} _0} _0}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _7} _7}$
${{{{{ T} _4}} {{{{{{ T} _6} _9} _0} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _7} _8}$
${{{{{ T} _3}} {{{{{{ T} _6} _9} _1} _8}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _7} _9}$
${{{{{ T} _4}} {{{{{{ T} _6} _9} _2} _1}}} = {\left[\begin{array}{cccc} \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& 0& -{1}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _8} _0}$
${{{{{ T} _2}} {{{{{{ T} _6} _9} _2} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _8} _1}$
${{{{{ T} _4}} {{{{{{ T} _6} _9} _3} _7}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _8} _2}$
${{{{{ T} _2}} {{{{{{ T} _6} _9} _3} _9}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& 0& 0& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _8} _3}$
${{{{{ T} _4}} {{{{{{ T} _6} _9} _4} _1}}} = {\left[\begin{array}{cccc} 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _8} _4}$
${{{{{ T} _2}} {{{{{{ T} _6} _9} _5} _0}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _8} _5}$
${{{{{ T} _2}} {{{{{{ T} _6} _9} _5} _7}}} = {\left[\begin{array}{cccc} 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _8} _6}$
${{{{{ T} _2}} {{{{{{ T} _6} _9} _7} _9}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& 0& 0& 1\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _8} _7}$
${{{{{ T} _2}} {{{{{{ T} _6} _9} _8} _6}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _7} _1} _8} _8}$
${{{{{ T} _3}} {{{{{{ T} _6} _9} _9} _0}}} = {\left[\begin{array}{cccc} 0& -{1}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _8} _9}$
${{{{{ T} _3}} {{{{{{ T} _6} _9} _9} _1}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{1}& 0& 0& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _9} _0}$
${{{{{ T} _2}} {{{{{{ T} _7} _0} _0} _4}}} = {\left[\begin{array}{cccc} 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _9} _1}$
${{{{{ T} _4}} {{{{{{ T} _7} _0} _0} _5}}} = {\left[\begin{array}{cccc} \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _9} _2}$
${{{{{ T} _2}} {{{{{{ T} _7} _0} _2} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _7} _1} _9} _3}$
${{{{{ T} _2}} {{{{{{ T} _7} _0} _3} _2}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\end{array}\right]}} = {{{{{ T} _7} _1} _9} _4}$
${{{{{ T} _2}} {{{{{{ T} _7} _0} _3} _3}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\end{array}\right]}} = {{{{{ T} _7} _1} _9} _5}$
${{{{{ T} _2}} {{{{{{ T} _7} _0} _4} _3}}} = {\left[\begin{array}{cccc} -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _9} _6}$
${{{{{ T} _3}} {{{{{{ T} _7} _0} _5} _4}}} = {\left[\begin{array}{cccc} -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\end{array}\right]}} = {{{{{ T} _7} _1} _9} _7}$
${{{{{ T} _2}} {{{{{{ T} _7} _0} _5} _6}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _7} _1} _9} _8}$
${{{{{ T} _4}} {{{{{{ T} _7} _0} _5} _8}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\end{array}\right]}} = {{{{{ T} _7} _1} _9} _9}$
${{{{{ T} _2}} {{{{{{ T} _7} _0} _7} _3}}} = {\left[\begin{array}{cccc} {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& 0& 0& 1\end{array}\right]}} = {{{{{ T} _7} _2} _0} _0}$

Vertexes as column vectors:

${V} = {\left[\begin{array}{cccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccc} 0& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 1& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 1& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& \frac{1}{2}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}$

Vertex inner products:

${{{{{ V} ^T}} {{V}}} = {{{\left[\begin{array}{cccc} 0& 0& 0& 1\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& 1& 0& 0\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& 0& 1& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}\\ 0& 0& -{1}& 0\\ \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 1& 0& 0& 0\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ -{1}& 0& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{1}& 0& 0\\ \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}\\ 0& 0& 0& -{1}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}} {{\left[\begin{array}{cccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccc} 0& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 1& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 1& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& -{\frac{1}{2}}\\ 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 1& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& \frac{1}{2}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\end{array}\right]}}}} = {\left[\begin{array}{cccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccccc} 1& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& \frac{1}{2}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 1& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{1}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{1}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 1& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{1}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{1}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 0& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{1}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& 0& -{\frac{1}{2}}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 1& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{1}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0\\ \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{1}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{1}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& 1& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{1}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0\\ 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 1& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}\\ 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 1& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{1}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 1& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{1}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{1}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 0& \frac{1}{2}& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 1& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{1}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& 0& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 0& \frac{1}{2}& 0& 0& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& 0& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& 1& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{1}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{1}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 1& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{1}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& \frac{1}{2}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 1& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{1}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 1& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{1}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& -{1}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& 0& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{1}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 1& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{1}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& 0& 0& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& 1& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{1}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{1}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& \frac{1}{2}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 1& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 1& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0\\ \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{1}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 1& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 1& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& 0& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 1& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{1}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& 1& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& 0& 0& 0& 0& 0& 0& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& 0& 0& 0& 0& 0& 0& 0& 0& 0& 0& 0& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& 0& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 1& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 1& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& 0& 0& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0\\ 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& 0& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 1& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& 0& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 1& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& 0& 0& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 1& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{1}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 1& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& 0& 0& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{1}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& 1& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 1& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 1& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{1}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 1& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& 1& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0\\ -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& 0& 0& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 1& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{1}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 0& 0& -{\frac{1}{2}}& 0& \frac{1}{2}\\ 0& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 1& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& 0\\ \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& 0& 0& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 1& -{1}& \frac{1}{2}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& 0& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& 0& 0& \frac{1}{2}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& -{1}& 1& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& 0& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 0& 0& -{\frac{1}{2}}& \frac{1}{2}\\ \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{1}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& 1& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& 0& 0& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& 0& 0& \frac{1}{2}& 0& -{\frac{1}{2}}\\ 0& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{1}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& 0& -{\frac{1}{2}}& \frac{1}{2}& 0\\ 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& 0& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}\\ 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 1& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& 0& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{1}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 1& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 1& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 1& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{1}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 1& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 1& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{1}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 1& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0\\ -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0\\ 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 1& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}\\ 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}\\ \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0\\ 0& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& 0& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 1& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& \frac{1}{2}\\ \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& 0& 0\\ \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& 0& 0& 0& 0& 0& 0& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& 0& 0& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 0& 0& 0& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}\\ 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& 0& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0\\ 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& \frac{1}{2}& 0& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 0& \frac{1}{2}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{1}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 1& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0\\ 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 1& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 1& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 1& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 1& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{1}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& 0& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& 0& -{\frac{1}{2}}& \frac{1}{2}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& 0& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& 0& 0& 0& 0& 0& 0& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& 0& 0& 0& 0& 0& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& 0& 0& 0& 0& 0& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& 0& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& \frac{1}{2}& 0& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}\\ -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& 0& 0& 0& 0& 0& 0& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& 0& 0& 0& 0& 0& 0& 0& 0& 0& 0& 0& 0& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& 0& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 1& \frac{1}{2}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}\\ -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& 0& 0& 0& 0& 0& 0& 0& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& 0& 0& 0& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& 0& 0& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& 0& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 1& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& 0& 0& 0& 0& 0& 0& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& 0& 0& 0& 0& 0& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& 0& 0& 0& 0& 0& 0& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& 0& 0& 0& -{\frac{1}{2}}& \frac{1}{2}& 1& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& 0& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{1}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& \frac{1}{2}& 0& 0& \frac{1}{2}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{\frac{1}{2}}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& 0& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 1& \frac{1}{2}& \frac{1}{2}\\ {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{1}& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& 1& \frac{1}{2}\\ {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& 0& \frac{1}{2}& \frac{1}{2}& 0& -{\frac{1}{2}}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{\frac{1}{2}}& -{1}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& \frac{1}{2}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& -{\frac{1}{2}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& 0& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& \frac{1}{2}& 0& -{\frac{1}{2}}& \frac{1}{2}& -{\frac{1}{2}}& 0& \frac{1}{2}& \frac{1}{2}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& 0& 0& -{\frac{1}{2}}& -{\frac{1}{2}}& 0& \frac{1}{2}& 0& {\frac{1}{4}}{\left({{-{1}} + {\sqrt{5}}}\right)}& 0& 0& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& 0& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& -{\frac{1}{2}}& -{\frac{1}{2}}& -{{\frac{1}{4}}{\left({{1} + {\sqrt{5}}}\right)}}& {\frac{1}{4}}{\left({{1}{-{\sqrt{5}}}}\right)}& \frac{1}{2}& \frac{1}{2}& \frac{1}{2}& 1\end{array}\right]}$

Table of $T_i \cdot v_j = v_k$:

V10

V11

V12

V13

V14

V15

V16

V17

V18

V19

V20

V21

V22

V23

V24

V25

V26

V27

V28

V29

V30

V31

V32

V33

V34

V35

V36

V37

V38

V39

V40

V41

V42

V43

V44

V45

V46

V47

V48

V49

V50

V51

V52

V53

V54

V55

V56

V57

V58

V59

V60

V61

V62

V63

V64

V65

V66

V67

V68

V69

V70

V71

V72

V73

V74

V75

V76

V77

V78

V79

V80

V81

V82

V83

V84

V85

V86

V87

V88

V89

V90

V91

V92

V93

V94

V95

V96

V97

V98

V99

V100

V101

V102

V103

V104

V105

V106

V107

V108

V109

V110

V111

V112

V113

V114

V115

V116

V117

V118

V119

V120

V10

V11

V12

V13

V14

V15

V16

V17

V18

V19

V20

V21

V22

V23

V24

V25

V26

V27

V28

V29

V30

V31

V32

V33

V34

V35

V36

V37

V38

V39

V40

V41

V42

V43

V44

V45

V46

V47

V48

V49

V50

V51

V52

V53

V54

V55

V56

V57

V58

V59

V60

V61

V62

V63

V64

V65

V66

V67

V68

V69

V70

V71

V72

V73

V74

V75

V76

V77

V78

V79

V80

V81

V82

V83

V84

V85

V86

V87

V88

V89

V90

V91

V92

V93

V94

V95

V96

V97

V98

V99

V100

V101

V102

V103

V104

V105

V106

V107

V108

V109

V110

V111

V112

V113

V114

V115

V116

V117

V118

V119

V120

V11

V12

V10

V14

V15

V13

V17

V18

V16

V20

V21

V19

V23

V24

V22

V26

V27

V25

V29

V30

V28

V32

V33

V31

V35

V36

V34

V38

V39

V37

V41

V42

V40

V44

V45

V43

V47

V48

V46

V50

V51

V49

V53

V54

V52

V55

V57

V58

V56

V60

V61

V59

V63

V64

V62

V66

V67

V65

V69

V70

V68

V72

V73

V71

V75

V76

V74

V78

V79

V77

V81

V82

V80

V84

V85

V83

V87

V88

V86

V90

V91

V89

V93

V94

V92

V96

V97

V95

V98

V100

V101

V99

V103

V104

V102

V106

V107

V105

V109

V110

V108

V111

V113

V114

V112

V115

V116

V117

V119

V120

V118

V57

V120

V73

V61

V80

V75

V10

V69

V13

V63

V72

V16

V114

V67

V19

V91

V105

V22

V82

V102

V25

V21

V88

V28

V109

V90

V31

V99

V93

V34

V47

V96

V37

V81

V51

V40

V36

V85

V43

V52

V46

V119

V49

V84

V12

V118

V55

V56

V15

V117

V59

V74

V62

V14

V116

V18

V65

V107

V112

V26

V77

V20

V71

V76

V23

V66

V27

V17

V68

V39

V24

V86

V70

V83

V48

V78

V89

V79

V35

V103

V38

V92

V100

V41

V95

V54

V44

V50

V53

V98

V97

V45

V32

V87

V42

V29

V104

V108

V111

V33

V94

V101

V106

V30

V115

V110

V113

V64

V60

V58

V11

V75

V119

V11

V69

V70

V120

V73

V61

V59

V62

V116

V76

V72

V23

V112

V82

V83

V27

V21

V22

V77

V114

V115

V104

V91

V92

V109

V94

V95

V40

V103

V87

V43

V86

V89

V34

V96

V44

V37

V45

V81

V54

V84

V78

V85

V52

V46

V50

V53

V118

V60

V57

V56

V15

V13

V58

V63

V14

V64

V65

V67

V68

V66

V10

V74

V17

V16

V71

V80

V25

V51

V20

V79

V48

V49

V24

V47

V105

V38

V39

V29

V42

V102

V32

V33

V99

V98

V36

V41

V97

V100

V93

V101

V28

V90

V35

V106

V88

V107

V108

V110

V31

V111

V26

V19

V113

V30

V18

V117

V12

V55

V12

V10

V11

V15

V13

V14

V18

V16

V17

V21

V19

V20

V24

V22

V23

V27

V25

V26

V30

V28

V29

V33

V31

V32

V36

V34

V35

V39

V37

V38

V42

V40

V41

V45

V43

V44

V48

V46

V47

V51

V49

V50

V54

V52

V53

V55

V58

V56

V57

V61

V59

V60

V64

V62

V63

V67

V65

V66

V70

V68

V69

V73

V71

V72

V76

V74

V75

V79

V77

V78

V82

V80

V81

V85

V83

V84

V88

V86

V87

V91

V89

V90

V94

V92

V93

V97

V95

V96

V98

V101

V99

V100

V104

V102

V103

V107

V105

V106

V110

V108

V109

V111

V114

V112

V113

V115

V116

V117

V120

V118

V119

V120

V57

V61

V73

V75

V10

V80

V69

V13

V72

V16

V63

V67

V19

V114

V105

V22

V91

V102

V25

V82

V88

V28

V21

V90

V31

V109

V93

V34

V99

V96

V37

V47

V51

V40

V81

V85

V43

V36

V46

V52

V119

V49

V12

V84

V118

V55

V56

V117

V59

V15

V62

V14

V74

V18

V65

V116

V112

V26

V107

V20

V71

V77

V23

V66

V76

V17

V68

V27

V24

V39

V70

V83

V86

V78

V48

V79

V35

V89

V38

V92

V103

V41

V95

V100

V44

V50

V54

V53

V97

V45

V98

V87

V42

V32

V104

V108

V29

V33

V94

V111

V101

V30

V115

V106

V110

V113

V64

V58

V11

V60

V119

V11

V75

V70

V69

V73

V120

V59

V62

V61

V76

V72

V116

V112

V82

V23

V27

V21

V83

V77

V114

V22

V104

V91

V115

V109

V94

V92

V40

V103

V95

V43

V86

V87

V34

V96

V89

V37

V45

V44

V54

V84

V81

V85

V52

V78

V50

V53

V46

V118

V57

V56

V60

V13

V58

V15

V14

V64

V63

V67

V68

V65

V66

V74

V17

V10

V71

V16

V25

V51

V80

V79

V48

V20

V24

V47

V49

V38

V39

V105

V42

V102

V29

V33

V99

V32

V36

V41

V98

V97

V93

V101

V100

V90

V35

V28

V88

V107

V106

V110

V31

V108

V111

V19

V113

V26

V30

V18

V117

V55

V12

V57

V120

V73

V61

V10

V80

V75

V13

V69

V16

V63

V72

V19

V114

V67

V22

V91

V105

V25

V82

V102

V28

V21

V88

V31

V109

V90

V34

V99

V93

V37

V47

V96

V40

V81

V51

V43

V36

V85

V52

V46

V49

V119

V84

V12

V55

V118

V56

V59

V15

V117

V14

V74

V62

V65

V116

V18

V26

V107

V112

V71

V77

V20

V66

V76

V23

V68

V27

V17

V39

V24

V83

V86

V70

V48

V78

V35

V89

V79

V92

V103

V38

V95

V100

V41

V50

V54

V44

V53

V45

V98

V97

V42

V32

V87

V108

V29

V104

V94

V111

V33

V101

V115

V106

V30

V110

V113

V64

V11

V60

V58

V11

V75

V119

V69

V70

V120

V73

V62

V61

V59

V72

V116

V76

V82

V23

V112

V21

V83

V27

V114

V22

V77

V91

V115

V104

V94

V92

V109

V103

V95

V40

V86

V87

V43

V96

V89

V34

V45

V44

V37

V84

V81

V54

V52

V78

V85

V53

V46

V50

V118

V56

V60

V57

V58

V15

V13

V64

V63

V14

V68

V65

V67

V66

V17

V10

V74

V16

V71

V51

V80

V25

V48

V20

V79

V47

V49

V24

V39

V105

V38

V102

V29

V42

V99

V32

V33

V41

V98

V36

V97

V101

V100

V93

V35

V28

V90

V107

V106

V88

V31

V108

V110

V111

V113

V26

V19

V30

V18

V117

V12

V55

T10

V118

V58

V59

V71

V76

V11

V81

V70

V14

V73

V17

V64

V65

V20

V112

V106

V23

V89

V103

V26

V80

V86

V29

V19

V91

V32

V110

V94

V35

V100

V97

V38

V48

V49

V41

V82

V83

V44

V34

V47

V53

V120

V50

V10

V85

V119

V55

V57

V117

V60

V13

V63

V15

V75

V16

V66

V116

V113

V27

V105

V21

V72

V78

V24

V67

V74

V18

V69

V25

V22

V37

V68

V84

V87

V79

V46

V77

V36

V90

V39

V93

V104

V42

V96

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V32

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T1967

V22

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V33

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T1968

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V39

V35

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V93

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V50

T1969

V101

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V22

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V19

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V30

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V64

V65

V27

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V62

V15

V16

V60

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T1970

V111

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V64

V16

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V65

V75

V13

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V62

V12

V45

V100

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V43

T1971

V109

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V13

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V62

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V51

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V40

T1972

V108

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V40

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V22

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T1973

V105

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V44

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V12

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V23

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V61

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V83

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V42

V111

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V28

V36

T1974

V107

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V35

V36

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V56

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V17

V10

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V57

V13

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V47

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V34

V111

V28

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V40

T1975

V52

V45

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V56

V12

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V63

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V65

V20

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V28

V108

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V66

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V114

V62

V57

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V47

T1976

V44

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V41

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V60

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V66

V67

V113

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V17

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V116

V13

V52

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V95

T1977

V97

V111

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V71

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V62

V17

V66

V61

V76

V14

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V10

V43

V44

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V92

T1978

V36

V111

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V43

V46

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V18

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V63

V45

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V99

T1979

V34

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V49

V100

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T1980

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V39

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V35

V47

V104

V80

V12

V91

V79

V90

V102

V23

V60

V22

V74

V13

V26

V113

V16

V17

V25

V115

V20

V105

V112

V114

V66

V19

V15

V71

V59

V61

V68

V18

V64

V63

V116

V58

V10

V14

V98

V36

V41

V111

T1981

V41

V109

V36

V44

V34

V108

V102

V53

V90

V110

V40

V45

V95

V31

V96

V48

V51

V88

V19

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V22

V23

V55

V119

V26

V59

V61

V18

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V15

V13

V70

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V118

V21

V27

V69

V12

V112

V105

V78

V81

V46

V87

V28

V86

V50

V29

V89

V37

V103

V93

V100

V101

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V92

V98

V94

V43

V42

V35

V77

V82

V30

V49

V47

V38

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V52

V39

V54

V104

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V79

V80

V106

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V84

V85

V11

V113

V56

V71

V65

V16

V60

V17

V25

V20

V24

V66

V73

V75

V74

V57

V67

V58

V76

V72

V64

V117

V63

V62

V10

V68

V14

V83

V99

V97

V33

V32

T1982

V89

V108

V40

V44

V103

V31

V35

V46

V29

V110

V96

V37

V41

V94

V98

V54

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V38

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V21

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V118

V12

V22

V58

V13

V76

V18

V59

V62

V66

V19

V11

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V77

V73

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V80

V20

V84

V105

V91

V39

V78

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V102

V86

V28

V32

V100

V93

V111

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V97

V33

V45

V34

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V79

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V81

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V43

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V90

V88

V25

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V30

V49

V24

V120

V75

V26

V56

V17

V68

V72

V15

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V114

V23

V69

V27

V65

V74

V16

V60

V67

V57

V71

V10

V14

V117

V63

V64

V119

V61

V47

V101

V36

V109

V92

T1983

V79

V104

V29

V103

V47

V31

V108

V81

V51

V42

V109

V85

V45

V99

V93

V36

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V39

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V48

V86

V69

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V72

V16

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V61

V19

V66

V75

V10

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V13

V68

V26

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V71

V25

V30

V115

V70

V82

V106

V21

V22

V90

V33

V34

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V111

V41

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V97

V98

V100

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V54

V92

V37

V32

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V43

V91

V24

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V28

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V88

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V73

V58

V23

V65

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V14

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V17

V67

V18

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V63

V27

V60

V120

V80

V74

V15

V59

V64

V49

V84

V11

V44

V101

V87

V38

V110

T1984

V38

V88

V106

V29

V95

V91

V107

V87

V43

V35

V115

V34

V101

V92

V109

V89

V97

V40

V80

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V53

V52

V27

V81

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V49

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V11

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V72

V17

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V65

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V68

V67

V21

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V19

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V79

V83

V26

V22

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V100

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V103

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V55

V74

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V13

V58

V10

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V61

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V12

V120

V69

V15

V60

V56

V117

V46

V84

V78

V36

V111

V90

V42

V30

T1985

V90

V30

V109

V93

V38

V91

V102

V41

V82

V88

V32

V34

V95

V35

V100

V44

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V59

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V13

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V20

V70

V18

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V21

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V22

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V28

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V26

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V29

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V110

V111

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V31

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V101

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V23

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V61

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V67

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V25

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V66

V17

V69

V12

V14

V118

V58

V11

V15

V60

V117

V62

V55

V120

V56

V52

V99

V33

V104

V108

T1986

V103

V90

V111

V100

V81

V38

V42

V36

V70

V79

V99

V37

V50

V47

V98

V52

V118

V119

V10

V49

V60

V13

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V84

V61

V48

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V14

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V26

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V17

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V91

V20

V67

V106

V108

V105

V32

V25

V104

V31

V89

V21

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V109

V29

V33

V101

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V97

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V54

V57

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V12

V51

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V43

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V75

V35

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V71

V22

V92

V24

V39

V73

V76

V80

V62

V68

V19

V27

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V112

V30

V28

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V113

V107

V114

V77

V69

V63

V11

V117

V72

V74

V64

V65

V56

V58

V120

V59

V55

V45

V93

V87

V94

T1987

V38

V106

V87

V41

V42

V115

V105

V45

V88

V30

V103

V95

V99

V108

V93

V36

V96

V102

V27

V46

V48

V77

V20

V53

V52

V23

V78

V120

V74

V64

V60

V58

V10

V116

V12

V68

V66

V75

V119

V18

V67

V70

V85

V82

V112

V25

V47

V26

V21

V79

V22

V90

V33

V94

V110

V109

V101

V31

V100

V92

V32

V86

V44

V39

V107

V37

V43

V35

V28

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V89

V98

V91

V114

V50

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V24

V54

V19

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V81

V51

V65

V118

V16

V62

V57

V14

V76

V17

V71

V63

V13

V61

V73

V55

V72

V69

V15

V56

V59

V117

V49

V80

V84

V11

V40

V111

V34

V104

V29

T1988

V81

V29

V89

V36

V85

V110

V108

V46

V79

V90

V32

V50

V45

V94

V100

V96

V54

V42

V88

V49

V119

V91

V55

V82

V39

V58

V68

V18

V74

V117

V13

V113

V69

V71

V107

V27

V60

V67

V112

V20

V75

V78

V70

V115

V28

V21

V105

V24

V25

V103

V93

V41

V33

V111

V97

V34

V98

V95

V99

V35

V52

V51

V104

V40

V47

V31

V44

V92

V53

V38

V30

V84

V102

V118

V22

V106

V86

V12

V80

V57

V26

V11

V61

V19

V65

V15

V63

V17

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V73

V66

V116

V16

V62

V23

V56

V76

V120

V10

V77

V72

V59

V14

V64

V83

V48

V43

V101

V37

V87

V109

T1989

V87

V105

V37

V97

V90

V28

V86

V45

V106

V115

V36

V34

V94

V108

V100

V96

V42

V91

V23

V52

V82

V26

V80

V54

V51

V19

V49

V120

V10

V72

V64

V56

V61

V71

V16

V118

V67

V69

V116

V66

V70

V50

V21

V20

V78

V85

V112

V24

V81

V25

V103

V93

V33

V109

V32

V101

V110

V99

V31

V92

V39

V43

V88

V107

V44

V38

V104

V102

V98

V40

V95

V30

V27

V53

V22

V84

V47

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V114

V46

V79

V65

V55

V76

V74

V15

V57

V63

V17

V73

V12

V75

V62

V60

V13

V11

V119

V18

V68

V59

V58

V14

V117

V83

V77

V48

V35

V111

V41

V29

V89

T1990

V22

V88

V110

V33

V35

V92

V87

V10

V83

V111

V79

V47

V43

V101

V97

V52

V49

V37

V57

V58

V40

V81

V12

V120

V36

V78

V60

V11

V74

V20

V62

V63

V23

V105

V25

V14

V102

V28

V17

V72

V19

V115

V67

V29

V76

V91

V108

V21

V68

V30

V106

V26

V104

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V38

V42

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V34

V51

V45

V54

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V44

V50

V55

V48

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V119

V96

V41

V100

V85

V39

V103

V61

V32

V70

V77

V109

V71

V89

V13

V24

V117

V80

V27

V66

V64

V18

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V112

V113

V65

V114

V116

V86

V75

V59

V56

V84

V69

V73

V15

V16

V118

V46

V53

V95

V90

V82

V31

T1991

V82

V77

V30

V110

V51

V39

V102

V90

V48

V108

V38

V95

V96

V111

V93

V45

V44

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V55

V86

V87

V85

V89

V24

V12

V15

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V13

V61

V74

V112

V21

V58

V27

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V71

V59

V72

V113

V76

V106

V10

V23

V107

V22

V19

V26

V68

V88

V31

V42

V35

V92

V94

V43

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V98

V100

V36

V41

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V49

V109

V47

V54

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V33

V32

V34

V52

V80

V29

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V28

V79

V120

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V105

V11

V25

V57

V69

V16

V17

V117

V14

V65

V67

V18

V64

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V63

V20

V70

V56

V81

V118

V78

V73

V75

V60

V62

V50

V46

V37

V97

V99

V104

V83

V91

T1992

V83

V19

V30

V43

V80

V27

V104

V52

V49

V107

V42

V99

V40

V108

V109

V101

V36

V78

V29

V45

V53

V20

V90

V34

V46

V105

V25

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V60

V17

V119

V15

V67

V22

V55

V16

V116

V56

V59

V18

V10

V26

V74

V65

V82

V120

V72

V68

V77

V91

V35

V39

V102

V31

V96

V111

V100

V32

V89

V33

V97

V84

V115

V95

V98

V86

V110

V28

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V44

V69

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V38

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V112

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V21

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V62

V71

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V58

V64

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V14

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V63

V61

V66

V79

V118

V87

V50

V24

V75

V70

V12

V13

V41

V37

V103

V81

V93

V92

V88

V48

V23

T1993

V104

V19

V115

V109

V42

V23

V27

V33

V83

V77

V28

V94

V99

V39

V32

V36

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V49

V11

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V54

V69

V41

V45

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V78

V56

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V75

V64

V25

V87

V10

V16

V66

V79

V14

V18

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V22

V29

V82

V65

V114

V90

V68

V113

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V26

V30

V108

V31

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V102

V111

V35

V100

V96

V40

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V97

V52

V89

V95

V43

V80

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V20

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V105

V38

V24

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V59

V81

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V15

V62

V70

V61

V76

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V21

V67

V63

V17

V71

V73

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V58

V50

V55

V60

V12

V57

V13

V53

V46

V118

V44

V92

V110

V88

V107

T1994

V33

V104

V99

V98

V87

V82

V83

V97

V21

V22

V43

V41

V85

V54

V55

V12

V61

V14

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V120

V11

V73

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V65

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V19

V40

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V39

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V95

V34

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V58

V118

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V66

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V115

V91

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V62

V59

V74

V69

V16

V27

V60

V117

V56

V15

V57

V47

V101

V90

V42

T1995

V26

V21

V87

V51

V30

V115

V85

V83

V88

V29

V47

V95

V31

V33

V93

V98

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V73

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V66

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V17

V61

V70

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V112

V68

V67

V71

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V22

V90

V38

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V96

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V55

V23

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V59

V14

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V13

V63

V64

V62

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V20

V118

V46

V49

V86

V69

V11

V15

V44

V40

V36

V84

V100

V94

V79

V82

V106

T1996

V51

V68

V22

V90

V43

V19

V113

V34

V48

V77

V106

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V99

V91

V110

V109

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V102

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V103

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V49

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V18

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V29

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V12

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V61

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V13

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V11

V37

V84

V20

V73

V60

V36

V86

V89

V78

V32

V31

V38

V83

V26

T1997

V22

V113

V29

V33

V82

V107

V28

V34

V68

V19

V109

V38

V42

V91

V111

V100

V43

V39

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V85

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V25

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V76

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V79

V18

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V67

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V101

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V73

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V59

V53

V120

V84

V118

V56

V60

V52

V49

V44

V96

V31

V90

V26

V115

T1998

V25

V106

V109

V93

V70

V104

V31

V37

V71

V22

V111

V81

V85

V38

V101

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V19

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V78

V63

V91

V102

V73

V18

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V28

V66

V89

V17

V30

V108

V24

V67

V115

V105

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V29

V33

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V90

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V41

V79

V45

V47

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V82

V100

V12

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V99

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V36

V13

V92

V76

V26

V32

V75

V40

V60

V68

V84

V117

V77

V23

V69

V64

V116

V107

V20

V114

V65

V27

V16

V39

V14

V58

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V70

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V88

V38

V85

V118

V75

V37

T7192

V58

V83

V54

V53

V59

V35

V99

V118

V72

V77

V98

V56

V11

V39

V44

V36

V69

V102

V108

V37

V16

V65

V111

V73

V107

V93

V103

V66

V115

V106

V87

V17

V63

V104

V85

V12

V18

V94

V34

V13

V26

V82

V47

V61

V14

V42

V95

V57

V68

V51

V119

V10

V52

V120

V48

V96

V84

V80

V40

V32

V78

V27

V91

V97

V15

V74

V92

V46

V100

V23

V31

V50

V64

V101

V60

V19

V88

V45

V117

V41

V62

V30

V81

V116

V110

V90

V70

V67

V76

V38

V22

V79

V71

V33

V75

V113

V24

V114

V109

V29

V25

V112

V21

V20

V28

V89

V105

V86

V49

V55

V43

T7193

V92

V98

V48

V32

V53

V55

V23

V93

V97

V120

V102

V86

V46

V11

V15

V20

V12

V64

V105

V103

V57

V65

V114

V81

V117

V63

V112

V70

V79

V76

V106

V110

V47

V68

V19

V33

V119

V10

V30

V34

V95

V83

V31

V77

V111

V54

V91

V101

V43

V35

V99

V96

V49

V40

V44

V80

V36

V69

V78

V60

V16

V24

V50

V59

V28

V89

V118

V74

V56

V27

V37

V72

V109

V58

V107

V41

V45

V108

V14

V115

V85

V18

V29

V26

V90

V94

V51

V88

V42

V38

V82

V104

V61

V113

V87

V116

V25

V13

V71

V67

V21

V22

V66

V75

V62

V17

V73

V84

V39

V100

V52

T7194

V95

V79

V22

V43

V57

V13

V104

V52

V55

V71

V42

V83

V58

V76

V18

V77

V59

V15

V113

V39

V49

V62

V30

V91

V11

V116

V114

V102

V69

V78

V105

V32

V100

V29

V110

V44

V75

V25

V111

V46

V50

V87

V101

V90

V98

V12

V70

V94

V53

V85

V34

V45

V47

V51

V119

V61

V82

V68

V14

V64

V19

V56

V67

V35

V48

V117

V26

V63

V88

V120

V60

V106

V96

V17

V31

V118

V21

V99

V112

V92

V115

V40

V73

V24

V109

V36

V97

V81

V33

V41

V37

V103

V93

V66

V108

V84

V107

V80

V16

V20

V28

V86

V89

V23

V74

V65

V27

V72

V10

V38

V54

T7195

V99

V54

V83

V77

V100

V55

V58

V91

V97

V53

V92

V40

V74

V86

V60

V65

V89

V37

V117

V107

V28

V64

V116

V105

V75

V70

V67

V29

V33

V26

V30

V41

V61

V76

V110

V85

V47

V82

V94

V88

V101

V119

V10

V31

V45

V51

V42

V95

V43

V48

V96

V52

V120

V39

V44

V80

V84

V11

V15

V27

V78

V118

V72

V32

V36

V56

V23

V59

V102

V46

V57

V19

V93

V14

V108

V50

V68

V111

V18

V109

V12

V113

V103

V13

V71

V106

V87

V34

V104

V38

V79

V22

V90

V63

V115

V81

V114

V24

V62

V17

V112

V25

V21

V20

V73

V16

V66

V69

V49

V35

V98

T7196

V101

V53

V43

V35

V93

V120

V31

V37

V46

V48

V111

V32

V84

V39

V23

V28

V69

V15

V19

V105

V24

V59

V30

V115

V73

V72

V18

V112

V62

V13

V76

V21

V87

V57

V82

V104

V81

V58

V10

V90

V12

V51

V34

V42

V41

V55

V94

V50

V54

V95

V45

V98

V96

V100

V44

V49

V92

V36

V102

V86

V80

V74

V107

V20

V77

V109

V89

V11

V91

V108

V78

V56

V88

V103

V110

V118

V83

V33

V68

V29

V60

V26

V25

V117

V61

V22

V70

V85

V119

V38

V47

V79

V14

V106

V75

V113

V66

V64

V63

V67

V17

V71

V114

V16

V65

V116

V27

V40

V99

V97

V52

T7197

V40

V52

V55

V74

V36

V97

V58

V27

V86

V53

V59

V15

V78

V118

V12

V62

V24

V103

V116

V114

V41

V61

V63

V105

V85

V79

V67

V29

V110

V38

V26

V19

V111

V51

V10

V107

V101

V95

V68

V108

V92

V43

V77

V23

V100

V98

V102

V96

V48

V39

V49

V11

V84

V46

V56

V69

V60

V73

V81

V13

V66

V89

V64

V16

V37

V57

V50

V117

V20

V93

V119

V65

V45

V14

V28

V32

V54

V72

V47

V18

V109

V113

V33

V94

V82

V30

V91

V99

V83

V35

V31

V42

V88

V34

V76

V115

V71

V112

V87

V90

V22

V106

V104

V17

V25

V70

V21

V75

V120

V80

V44

T7198

V70

V41

V101

V119

V21

V29

V98

V61

V71

V33

V54

V51

V22

V94

V31

V83

V26

V113

V92

V14

V115

V96

V48

V18

V108

V102

V65

V16

V86

V11

V56

V66

V36

V44

V117

V105

V89

V62

V75

V37

V118

V97

V57

V25

V103

V53

V13

V81

V50

V12

V85

V34

V47

V79

V90

V95

V42

V82

V104

V30

V35

V68

V67

V111

V10

V106

V99

V110

V43

V76

V112

V100

V58

V109

V52

V63

V17

V93

V55

V32

V120

V116

V40

V59

V114

V20

V84

V15

V60

V24

V46

V73

V78

V28

V49

V64

V39

V72

V107

V27

V80

V74

V69

V77

V19

V91

V23

V88

V38

V45

V87

T7199

V80

V28

V36

V46

V74

V105

V103

V65

V114

V37

V11

V15

V66

V12

V117

V17

V21

V14

V18

V87

V55

V58

V67

V85

V47

V10

V22

V104

V95

V83

V77

V110

V98

V52

V19

V33

V101

V48

V30

V108

V100

V39

V44

V23

V109

V93

V49

V107

V32

V40

V102

V86

V78

V69

V20

V24

V16

V60

V62

V75

V70

V57

V63

V112

V50

V59

V64

V25

V118

V81

V56

V116

V29

V53

V72

V41

V120

V113

V115

V97

V45

V106

V54

V68

V90

V94

V43

V88

V91

V111

V96

V92

V31

V99

V35

V34

V26

V119

V76

V79

V38

V51

V82

V42

V61

V71

V13

V73

V84

V27

V89

T7200

V97

V101

V24

V89

V95

V13

V75

V93

V47

V79

V25

V33

V110

V22

V112

V114

V31

V76

V63

V28

V42

V82

V116

V108

V91

V68

V65

V74

V39

V58

V69

V96

V43

V117

V86

V40

V15

V44

V55

V98

V57

V78

V36

V54

V60

V46

V53

V118

V50

V41

V85

V81

V103

V34

V70

V90

V21

V29

V115

V104

V67

V66

V111

V71

V105

V94

V109

V38

V17

V20

V99

V61

V32

V51

V62

V73

V100

V119

V92

V10

V16

V35

V14

V27

V80

V48

V59

V56

V84

V52

V11

V49

V120

V102

V83

V64

V88

V18

V107

V23

V77

V72

V26

V113

V30

V19

V106

V87

V45

V12

V37

Table of $T_i \cdot T_j = T_k$:

T10

T11

T12

T13

T14

T15

T16

T17

T18

T19

T20

T21

T22

T23

T24

T25

T26

T27

T28

T29

T30

T31

T32

T33

T34

T35

T36

T37

T38

T39

T40

T41

T42

T43

T44

T45

T46

T47

T48

T49

T50

T51

T52

T53

T54

T55

T56

T57

T58

T59

T60

T61

T62

T63

T64

T65

T66

T67

T68

T69

T70

T71

T72

T73

T74

T75

T76

T77

T78

T79

T80

T81

T82

T83

T84

T85

T86

T87

T88

T89

T90

T91

T92

T93

T94

T95

T96

T97

T98

T99

T100

T101

T102

T103

T104

T105

T106

T107

T108

T109

T110

T111

T112

T113

T114

T115

T116

T117

T118

T119

T120

T121

T122

T123

T124

T125

T126

T127

T128

T129

T130

T131

T132

T133

T134

T135

T136

T137

T138

T139

T140

T141

T142

T143

T144

T145

T146

T147

T148

T149

T150

T151

T152

T153

T154

T155

T156

T157

T158

T159

T160

T161

T162

T163

T164

T165

T166

T167

T168

T169

T170

T171

T172

T173

T174

T175

T176

T177

T178

T179

T180

T181

T182

T183

T184

T185

T186

T187

T188

T189

T190

T191

T192

T193

T194

T195

T196

T197

T198

T199

T200

T201

T202

T203

T204

T205

T206

T207

T208

T209

T210

T211

T212

T213

T214

T215

T216

T217

T218

T219

T220

T221

T222

T223

T224

T225

T226

T227

T228

T229

T230

T231

T232

T233

T234

T235

T236

T237

T238

T239

T240

T241

T242

T243

T244

T245

T246

T247

T248

T249

T250

T251

T252

T253

T254

T255

T256

T257

T258

T259

T260

T261

T262

T263

T264

T265

T266

T267

T268

T269

T270

T271

T272

T273

T274

T275

T276

T277

T278

T279

T280

T281

T282

T283

T284

T285

T286

T287

T288

T289

T290

T291

T292

T293

T294

T295

T296

T297

T298

T299

T300

T301

T302

T303

T304

T305

T306

T307

T308

T309

T310

T311

T312

T313

T314

T315

T316

T317

T318

T319

T320

T321

T322

T323

T324

T325

T326

T327

T328

T329

T330

T331

T332

T333

T334

T335

T336

T337

T338

T339

T340

T341

T342

T343

T344

T345

T346

T347

T348

T349

T350

T351

T352

T353

T354

T355

T356

T357

T358

T359

T360

T361

T362

T363

T364

T365

T366

T367

T368

T369

T370

T371

T372

T373

T374

T375

T376

T377

T378

T379

T380

T381

T382

T383

T384

T385

T386

T387

T388

T389

T390

T391

T392

T393

T394

T395

T396

T397

T398

T399

T400

T401

T402

T403

T404

T405

T406

T407

T408

T409

T410

T411

T412

T413

T414

T415

T416

T417

T418

T419

T420

T421

T422

T423

T424

T425

T426

T427

T428

T429

T430

T431

T432

T433

T434

T435

T436

T437

T438

T439

T440

T441

T442

T443

T444

T445

T446

T447

T448

T449

T450

T451

T452

T453

T454

T455

T456

T457

T458

T459

T460

T461

T462

T463

T464

T465

T466

T467

T468

T469

T470

T471

T472

T473

T474

T475

T476

T477

T478

T479

T480

T481

T482

T483

T484

T485

T486

T487

T488

T489

T490

T491

T492

T493

T494

T495

T496

T497

T498

T499

T500

T501

T502

T503

T504

T505

T506

T507

T508

T509

T510

T511

T512

T513

T514

T515

T516

T517

T518

T519

T520

T521

T522

T523

T524

T525

T526

T527

T528

T529

T530

T531

T532

T533

T534

T535

T536

T537

T538

T539

T540

T541

T542

T543

T544

T545

T546

T547

T548

T549

T550

T551

T552

T553

T554

T555

T556

T557

T558

T559

T560

T561

T562

T563

T564

T565

T566

T567

T568

T569

T570

T571

T572

T573

T574

T575

T576

T577

T578

T579

T580

T581

T582

T583

T584

T585

T586

T587

T588

T589

T590

T591

T592

T593

T594

T595

T596

T597

T598

T599

T600

T601

T602

T603

T604

T605

T606

T607

T608

T609

T610

T611

T612

T613

T614

T615

T616

T617

T618

T619

T620

T621

T622

T623

T624

T625

T626

T627

T628

T629

T630

T631

T632

T633

T634

T635

T636

T637

T638

T639

T640

T641

T642

T643

T644

T645

T646

T647

T648

T649

T650

T651

T652

T653

T654

T655

T656

T657

T658

T659

T660

T661

T662

T663

T664

T665

T666

T667

T668

T669

T670

T671

T672

T673

T674

T675

T676

T677

T678

T679

T680

T681

T682

T683

T684

T685

T686

T687

T688

T689

T690

T691

T692

T693

T694

T695

T696

T697

T698

T699

T700

T701

T702

T703

T704

T705

T706

T707

T708

T709

T710

T711

T712

T713

T714

T715

T716

T717

T718

T719

T720

T721

T722

T723

T724

T725

T726

T727

T728

T729

T730

T731

T732

T733

T734

T735

T736

T737

T738

T739

T740

T741

T742

T743

T744

T745

T746

T747

T748

T749

T750

T751

T752

T753

T754

T755

T756

T757

T758

T759

T760

T761

T762

T763

T764

T765

T766

T767

T768

T769

T770

T771

T772

T773

T774

T775

T776

T777

T778

T779

T780

T781

T782

T783

T784

T785

T786

T787

T788

T789

T790

T791

T792

T793

T794

T795

T796

T797

T798

T799

T800

T801

T802

T803

T804

T805

T806

T807

T808

T809

T810

T811

T812

T813

T814

T815

T816

T817

T818

T819

T820

T821

T822

T823

T824

T825

T826

T827

T828

T829

T830

T831

T832

T833

T834

T835

T836

T837

T838

T839

T840

T841

T842

T843

T844

T845

T846

T847

T848

T849

T850

T851

T852

T853

T854

T855

T856

T857

T858

T859

T860

T861

T862

T863

T864

T865

T866

T867

T868

T869

T870

T871

T872

T873

T874

T875

T876

T877

T878

T879

T880

T881

T882

T883

T884

T885

T886

T887

T888

T889

T890

T891

T892

T893

T894

T895

T896

T897

T898

T899

T900

T901

T902

T903

T904

T905

T906

T907

T908

T909

T910

T911

T912

T913

T914

T915

T916

T917

T918

T919

T920

T921

T922

T923

T924

T925

T926

T927

T928

T929

T930

T931

T932

T933

T934

T935

T936

T937

T938

T939

T940

T941

T942

T943

T944

T945

T946

T947

T948

T949

T950

T951

T952

T953

T954

T955

T956

T957

T958

T959

T960

T961

T962

T963

T964

T965

T966

T967

T968

T969

T970

T971

T972

T973

T974

T975

T976

T977

T978

T979

T980

T981

T982

T983

T984

T985

T986

T987

T988

T989

T990

T991

T992

T993

T994

T995

T996

T997

T998

T999

T1000

T1001

T1002

T1003

T1004

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T2015

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couldn't find xform for ${{{ T} _1}} {{{{ T} _1} _9}}$

couldn't find xform for ${{{ T} _1}} {{{{ T} _2} _0}}$

couldn't find xform for ${{{ T} _1}} {{{{ T} _2} _1}}$

couldn't find xform for ${{{ T} _1}} {{{{ T} _2} _2}}$

couldn't find xform for ${{{ T} _1}} {{{{ T} _2} _3}}$

couldn't find xform for ${{{ T} _1}} {{{{ T} _2} _4}}$

couldn't find xform for ${{{ T} _1}} {{{{ T} _2} _5}}$

couldn't find xform for ${{{ T} _1}} {{{{ T} _2} _6}}$

couldn't find xform for ${{{ T} _1}} {{{{ T} _2} _7}}$

couldn't find xform for ${{{ T} _1}} {{{{ T} _2} _8}}$

couldn't find xform for ${{{ T} _1}} {{{{ T} _2} _9}}$

couldn't find xform for ${{{ T} _1}} {{{{ T} _3} _0}}$

couldn't find xform for ${{{ T} _1}} {{{{ T} _3} _1}}$

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couldn't find xform for ${{{ T} _1}} {{{{ T} _3} _3}}$

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couldn't find xform for ${{{ T} _1}} {{{{ T} _3} _5}}$

couldn't find xform for ${{{ T} _1}} {{{{ T} _3} _6}}$

couldn't find xform for ${{{ T} _1}} {{{{ T} _3} _7}}$

couldn't find xform for ${{{ T} _1}} {{{{ T} _3} _8}}$

couldn't find xform for ${{{ T} _1}} {{{{ T} _3} _9}}$

couldn't find xform for ${{{ T} _1}} {{{{ T} _4} _0}}$

couldn't find xform for ${{{ T} _1}} {{{{ T} _4} _1}}$

couldn't find xform for ${{{ T} _1}} {{{{ T} _4} _2}}$

couldn't find xform for ${{{ T} _1}} {{{{ T} _4} _3}}$

couldn't find xform for ${{{ T} _1}} {{{{ T} _4} _4}}$

couldn't find xform for ${{{ T} _1}} {{{{ T} _4} _5}}$

couldn't find xform for ${{{ T} _1}} {{{{ T} _4} _6}}$

couldn't find xform for ${{{ T} _1}} {{{{ T} _4} _7}}$

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couldn't find xform for ${{{ T} _1}} {{{{ T} _4} _9}}$

couldn't find xform for ${{{ T} _1}} {{{{ T} _5} _0}}$

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couldn't find xform for ${{{ T} _1}} {{{{ T} _5} _6}}$

couldn't find xform for ${{{ T} _1}} {{{{ T} _5} _7}}$

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couldn't find xform for ${{{ T} _1}} {{{{ T} _5} _9}}$

couldn't find xform for ${{{ T} _1}} {{{{ T} _6} _0}}$

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couldn't find xform for ${{{ T} _1}} {{{{ T} _6} _7}}$

couldn't find xform for ${{{ T} _1}} {{{{ T} _6} _8}}$

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couldn't find xform for ${{{ T} _1}} {{{{ T} _7} _0}}$

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