Difference between revisions of "Transpose matrix"

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(The transpose of matrix ''A'' is denoted as ''A<sup>T</sup>'')
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A '''transpose matrix''' is the reflection of a matrix across its diagonal, such that every ''ij''th entry is replaced by the ''ji''th entry.  Accordingly, the transpose of an ''m x n'' matrix becomes an ''n x m'' matrix.
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A '''transpose matrix''' is the reflection of a [[matrix]] across its [[diagonal]], such that every ''ij''th entry is replaced by the ''ji''th entry.  Accordingly, the transpose of an ''m x n'' matrix becomes an ''n x m'' matrix.
  
 
The transpose of matrix ''A'' is denoted as ''A<sup>T</sup>''.
 
The transpose of matrix ''A'' is denoted as ''A<sup>T</sup>''.
 
[[Category:linear algebra]]
 
[[Category:linear algebra]]

Revision as of 13:57, January 25, 2012

A transpose matrix is the reflection of a matrix across its diagonal, such that every ijth entry is replaced by the jith entry. Accordingly, the transpose of an m x n matrix becomes an n x m matrix.

The transpose of matrix A is denoted as AT.