Prove that (9.147) implies (x l), (x m) = 0 for all l m.
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Prove that (9.147) implies φ(x − l), φ(x − m) = 0 for all l ≠ m.
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(4(x), 4(x − m)) = 4(x) 4(x − m) dx = 0 ∞ for all m = 0. (9.147)
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To prove that x l x m 0 for all l m we can use the fact that the Fourier transform of a Gaussian fun...View the full answer
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