Theorem 2.3 here says that if $A$ is normal it has a positive semi-definite square root.
Isn't this wrong? In particular the fourth sentence of the proof claims the eigenvalues of normal matrices are positive, which seems way off...
Theorem 2.3 here says that if $A$ is normal it has a positive semi-definite square root.
Isn't this wrong? In particular the fourth sentence of the proof claims the eigenvalues of normal matrices are positive, which seems way off...
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