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https://mathworld.wolfram.com/Transpose.html

Transpose -- from Wolfram MathWorld

A transpose of a doubly indexed object is the object obtained by replacing all elements a_(ij) with a_(ji). For a second-tensor rank tensor a_(ij), the tensor transpose is simply a_(ji). The matrix transpose, most commonly written A^(T), is the matrix obtained by exchanging A's rows and columns, and satisfies the identity (A^(T))^(-1)=(A^(-1))^(T). (1) Unfortunately, several other notations are commonly used, as summarized in the following table. The notation A^(T) is used in this work....



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Transpose -- from Wolfram MathWorld

https://mathworld.wolfram.com/Transpose.html

A transpose of a doubly indexed object is the object obtained by replacing all elements a_(ij) with a_(ji). For a second-tensor rank tensor a_(ij), the tensor transpose is simply a_(ji). The matrix transpose, most commonly written A^(T), is the matrix obtained by exchanging A's rows and columns, and satisfies the identity (A^(T))^(-1)=(A^(-1))^(T). (1) Unfortunately, several other notations are commonly used, as summarized in the following table. The notation A^(T) is used in this work....



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https://mathworld.wolfram.com/Transpose.html

Transpose -- from Wolfram MathWorld

A transpose of a doubly indexed object is the object obtained by replacing all elements a_(ij) with a_(ji). For a second-tensor rank tensor a_(ij), the tensor transpose is simply a_(ji). The matrix transpose, most commonly written A^(T), is the matrix obtained by exchanging A's rows and columns, and satisfies the identity (A^(T))^(-1)=(A^(-1))^(T). (1) Unfortunately, several other notations are commonly used, as summarized in the following table. The notation A^(T) is used in this work....

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      Transpose -- from Wolfram MathWorld
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      A transpose of a doubly indexed object is the object obtained by replacing all elements a_(ij) with a_(ji). For a second-tensor rank tensor a_(ij), the tensor transpose is simply a_(ji). The matrix transpose, most commonly written A^(T), is the matrix obtained by exchanging A's rows and columns, and satisfies the identity (A^(T))^(-1)=(A^(-1))^(T). (1) Unfortunately, several other notations are commonly used, as summarized in the following table. The notation A^(T) is used in this work....
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      A transpose of a doubly indexed object is the object obtained by replacing all elements a_(ij) with a_(ji). For a second-tensor rank tensor a_(ij), the tensor transpose is simply a_(ji). The matrix transpose, most commonly written A^(T), is the matrix obtained by exchanging A's rows and columns, and satisfies the identity (A^(T))^(-1)=(A^(-1))^(T). (1) Unfortunately, several other notations are commonly used, as summarized in the following table. The notation A^(T) is used in this work....

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      A transpose of a doubly indexed object is the object obtained by replacing all elements a_(ij) with a_(ji). For a second-tensor rank tensor a_(ij), the tensor transpose is simply a_(ji). The matrix transpose, most commonly written A^(T), is the matrix obtained by exchanging A's rows and columns, and satisfies the identity (A^(T))^(-1)=(A^(-1))^(T). (1) Unfortunately, several other notations are commonly used, as summarized in the following table. The notation A^(T) is used in this work....

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      A transpose of a doubly indexed object is the object obtained by replacing all elements a_(ij) with a_(ji). For a second-tensor rank tensor a_(ij), the tensor transpose is simply a_(ji). The matrix transpose, most commonly written A^(T), is the matrix obtained by exchanging A's rows and columns, and satisfies the identity (A^(T))^(-1)=(A^(-1))^(T). (1) Unfortunately, several other notations are commonly used, as summarized in the following table. The notation A^(T) is used in this work....
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