Matrices

Bisymmetric matrix

In mathematics, a bisymmetric matrix is a square matrix that is symmetric about both of its main diagonals. More precisely, an n × n matrix A is bisymmetric if it satisfies both A = AT and AJ = JA where J is the n × n exchange matrix. For example, any matrix of the form is bisymmetric. (Wikipedia).

Bisymmetric matrix
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What is a matrix? Free ebook http://tinyurl.com/EngMathYT

From playlist Intro to Matrices

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From playlist Linear Transformations

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From playlist Matrix (Linear) Transformations

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From playlist Basics: Matrices

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From playlist Linear Algebra

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From playlist The Diagonalization of Matrices

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From playlist MIT Calculus Revisited: Multivariable Calculus

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From playlist Linear Algebra

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From playlist Introduction to Matrices and Matrix Operations

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Related pages

Persymmetric matrix | Exchange matrix | Centrosymmetric matrix | Mathematics | Square matrix | Real number | Commuting matrices