Consider the dilation equation (9.138) with c 0 = 0, c 1 = c 2 = 1,
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Consider the dilation equation (9.138) with c0 = 0, c1 = c2 = 1, so φ(x) = φ(2x − 1) + φ (2x − 2). Prove that ψ(x) = φ(x + 1) satisfies the Haar dilation equation (9.139). Generalize this result to prove that we can always, without loss of generality, assume that c0 ≠ 0 in the general dilation equation (9.138).
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To prove that x x 1 satisfies the Haar dilation equation 9139 we need to substitute x into equation ...View the full answer
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