Question: My question is once you decompose the function (last line in my work), what determines whether it's W_0, W_1 or V_0? f1. Let (b and

My question is once you decompose the function (last line in my work), what determines whether it's W_0, W_1 or V_0?

$work), what determines whether it's W_0, W_1 or V_0? \f1. Let (b$

\f1. Let (b and 11; be the Haar scaling and wavelet functions, respectively. Let VJ- and W} be the spaces generated by (2Jx k), k e Z, and 10(21): k), _ k E Z, respectively. Consider the function dened on 0 5 x

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