proof ch:15-fourier-integral-transforms@proof-16

open in the book · parts/02-mathematical-methods/15-fourier-integral-transforms.tex:911

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proof : ch:15-fourier-integral-transforms@proof-16prooftheorem 17.22: Fejér17.22lemma 17.6: Dirichlet kernel17.6theorem 7.25: Heine–Cantor: uniform continuity7.25corollary 17.23: Density, uniqueness, and no overshoot17.23proposition 17.26: The lattice harmonics are an orthonormal basis17.26theorem 17.34: Parseval's identity for series17.34

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proves Fejér declared parts/02-mathematical-methods/15-fourier-integral-transforms.tex:911