proof ch:15-fourier-integral-transforms@proof-13

open in the book · parts/02-mathematical-methods/15-fourier-integral-transforms.tex:661

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proof : ch:15-fourier-integral-transforms@proof-13prooflemma 17.15: A polynomial whose partial sum spikes at the origin17.15definition 17.1: Fourier coefficients and Fourier series17.1lemma 17.14: Uniformly bounded sine sums17.14proposition 17.16: An explicit continuous function with a divergent Fourier series17.16

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proves A polynomial whose partial sum spikes at the origin declared parts/02-mathematical-methods/15-fourier-integral-transforms.tex:661