93. If A is a positive definite $n times n$ matrix, show for any positive integer $m$
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93. If A is a positive definite $n \times n$ matrix, show for any positive integer $m$ that B is positive definite where $b_{ij} = a_{ij}^{m}$.
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Related Book For
Matrices With Applications In Statistics
ISBN: 9780534980382
2nd Edition
Authors: Franklin A Graybill
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