給一個行列相等的矩陣，請將矩陣翻轉後，再次方，並輸出

定義:

矩陣翻轉

$\left [ \begin{array}{1} a_{11} & a_{12} & a_{13}\\a_{21} & a_{22} & a_{23} \\ a_{31} & a_{32} & a_{33} \end{array}\right]翻轉後 \implies  \left [ \begin{array}{1} a_{11} & a_{21} & a_{31} \\a_{12} & a_{22} & a_{32} \\ a_{13} & a_{23} & a_{33} \end{array}\right]$

矩陣乘法

矩陣 $A = \left [ \begin{array}{1} a_{11} & a_{12}\\a_{21} & a_{22}\end{array}\right],\; B = \left [ \begin{array}{1} b_{11} & b_{12}\\b_{21} & b_{22}\end{array}\right]$

則 $AB = \left [ \begin{array}{1} a_{11}\times b_{11} + a_{12}\times b_{21} & a_{11}\times b_{12} + a_{12}\times b_{22}\\a_{21}\times b_{11} + a_{22}\times b_{21} & a_{21}\times b_{12} + a_{22}\times b_{22}\end{array}\right]$

矩陣次方

矩陣 $A = \left [ \begin{array}{1} a_{11} & a_{12}\\a_{21} & a_{22}\end{array}\right]$

則$A = \left [ \begin{array}{1} a_{11} & a_{12}\\a_{21} & a_{22}\end{array}\right]^3=\left [ \begin{array}{1} a_{11} & a_{12}\\a_{21} & a_{22}\end{array}\right] \times \left [ \begin{array}{1} a_{11} & a_{12}\\a_{21} & a_{22}\end{array}\right] \times \left [ \begin{array}{1} a_{11} & a_{12}\\a_{21} & a_{22}\end{array}\right]$