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Transposed Matrix
Transposed Matrix |
The transpose of a given matrix M of order m n is
the matrix MT, which is
obtained by exchanging the order of the indices: (mrs
)T = (msr ). This new
matrix MT is of the order
n m. |
More simply expressed, we just write the rows as columns, and vice versa.
Here is an example:

It is evident that MTT equals M, where
MTT is the
transpose of the transpose of M.
Symmetric Matrix |
The matrix M is called symmetric if M
= MT. |
Skew-Symmetric Matrix |
If M = -MT, the matrix is called skew-symmetric or
anti-symmetric. |
Last Update: 2005-Jän-25