Suppose G is positive definite. Show that (a) G is invertible and G1 is positive definite. (b)
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Suppose G is positive definite. Show that—
(a) G is invertible and G−1 is positive definite.
(b) G has a positive definite square root G1/2.
(c) G−1 has a positive definite square root G−1/2.
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