Walter Rudin. Real ad Complex' Aalysis. McGraw-Hill, New York, second edition, 1974.

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....is the best we can do within the subspace X, For the 2 norm to even make sense, we assume here that X = D) which also possesses the Hilbert space structure that we need to perform the least squares approximation. If the domain D is bounded (more precisely, of finite measure) then (D) C (D) [32], which means that there are fewer functions to choose from in least squares than in methods such as collocation. For the most part this causes no practical difficulties other than disallowing functions with rather severe singularities. To make use of the Hilbert space structure, we and note ....

Walter Rudin. Real ad Complex' Aalysis. McGraw-Hill, New York, second edition, 1974.

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