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Mathematics, 29.02.2020 01:37 angelica7773

Suppose that the set S in the hypothesis of Theorem GSP is not just linearly independent, but is also orthogonal. Prove that the set T created by the Gram-Schmidt procedure is equal to S . (Note that we are getting a stronger conclusion than ⟨ T ⟩ = ⟨ S ⟩ — the conclusion is that T = S .) In other words, it is pointless to apply the Gram-Schmidt procedure to a set that is already orthogonal.

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Suppose that the set S in the hypothesis of Theorem GSP is not just linearly independent, but is als...
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