When is a Unitary matrix hermitian?
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A matrix M is unitary and Hermitian if and only if M=2P−1 for an orthogonal projection P. That is, P is Hermitian and P2=P.
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A matrix M is unitary and Hermitian if and only if M=2P−1 for an orthogonal projection P. That is, P is Hermitian and P2=P.
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