About: Determinant of a matrix

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The determinant of a matrix is a value computed from the elements of a square matrix. Determinants are very useful mathematically, such as for finding inverses and eigenvalues and eigenvectors of a matrix and diagonalization, among other things. Determinants are denoted as or . A matrix that does not have a determinant of zero is called a nonsingular or nondegenerate matrix. Such a matrix will always be invertable and can be row-reduced to the identity matrix.

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rdfs:label	Determinant of a matrix
rdfs:comment	The determinant of a matrix is a value computed from the elements of a square matrix. Determinants are very useful mathematically, such as for finding inverses and eigenvalues and eigenvectors of a matrix and diagonalization, among other things. Determinants are denoted as or . A matrix that does not have a determinant of zero is called a nonsingular or nondegenerate matrix. Such a matrix will always be invertable and can be row-reduced to the identity matrix.
dcterms:subject	Linear algebra
abstract	The determinant of a matrix is a value computed from the elements of a square matrix. Determinants are very useful mathematically, such as for finding inverses and eigenvalues and eigenvectors of a matrix and diagonalization, among other things. Determinants are denoted as or . A matrix that does not have a determinant of zero is called a nonsingular or nondegenerate matrix. Such a matrix will always be invertable and can be row-reduced to the identity matrix.

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