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invertible

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invertible
invertible 数学

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I.e., a matrix is invertible modulo 26 if and only if it is invertible both modulo 2 and modulo 13.
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A matrix has a logarithm if and only if it is invertible.
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A left-invertible element is left-cancellative, and analogously for right and two-sided.
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The algebra is "not" a division algebra or field since the elements of the form are not invertible.
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Resolving such an issue is non-trivial, as normalization is not losslessly invertible.
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If they are in general position, i.e. they have trivial intersection with and, than is the graph of an invertible operator with.
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There are only five knot symmetry types, indicated by chirality and invertibility: fully chiral, reversible, positively amphichiral noninvertible, negatively amphichiral noninvertible, and fully amphichiral invertible.
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A square matrix that is not invertible is called singular or degenerate.
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If it is in general position, i.e. it and its orthogonal complement have trivial intersection with and, it is the graph of an invertible operator.
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Functions that have inverse functions are said to be invertible.
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