Let (x) satisfy the Daubechies scaling equation (9.153). Prove that if (i) 0 for any i
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Let φ(x) satisfy the Daubechies scaling equation (9.153). Prove that if φ(i) ≠ 0 for any i ≤ 0 or i ≥ p, then supp φ is unbounded.
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p(x)= || 1+√3 4 y(2x) + 3+√3 4 3-√√√3 4 (2x-1) +- ²4 (2x − 2) + ¹ = 1 -y(2x - 3). 1-√√√3 (9.153)
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