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No change in size ,  15:55, 30 April 2015
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*The Moore matrix has successive powers of the applied to the first column, so it is an mxn matrix of the form:
 
*The Moore matrix has successive powers of the applied to the first column, so it is an mxn matrix of the form:
 
<math>\begin{bmatrix}
 
<math>\begin{bmatrix}
\alpha_1  & \{alpha_1}^{q}  &\cdots & \{alpha_1}^{q}^{n-1}  \\
+
\alpha_1  & {\alpha_1}^{q}  &\cdots & {\alpha_1}^{q}^{n-1}  \\
\alpha_2  & \{alpha_2}^{q}  &\cdots & \{alpha_2}^{q}^{n-1}  \\  
+
\alpha_2  & {\alpha_2}^{q}  &\cdots & {\alpha_2}^{q}^{n-1}  \\  
\alpha_3  & \{alpha_3}^{q}  &\cdots & \{alpha_3}^{q}^{n-1}  \\
+
\alpha_3  & {\alpha_3}^{q}  &\cdots & {\alpha_3}^{q}^{n-1}  \\
 
\vdots & \ddots & \vdots \\  
 
\vdots & \ddots & \vdots \\  
\alpha_m  & \{alpha_m}^{q}  &\cdots & \{alpha_m}^{q}^{n-1} \\
+
\alpha_m  & {\alpha_m}^{q}  &\cdots & {\alpha_m}^{q}^{n-1} \\
 
\end{bmatrix} </math>
 
\end{bmatrix} </math>
 
*In calci, MATRIX("moore") is giving the matrixwith the element 1 of order 3.  
 
*In calci, MATRIX("moore") is giving the matrixwith the element 1 of order 3.  
 
*And MATRIX("moore",4,1..4) is giving Moore matrix starting element 1 to 4 of order 4.
 
*And MATRIX("moore",4,1..4) is giving Moore matrix starting element 1 to 4 of order 4.
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