lemma A.195 Riemann–Lebesgue, continuous compactly supported case

open in the book · appendices/A-long-proofs.tex:9951 · p. 2886

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lemma A.195: Riemann–Lebesgue, continuous compactly supported caseA.195theorem 7.25: Heine–Cantor: uniform continuity7.25lemma A.196: Inversion for a differenceA.196proof : app:A-long-proofs@proof-119proofproposition 7.22: Sequential characterization7.22theorem 7.7: Bolzano–Weierstrass7.7lemma A.500: Graphs and C^1 images have zero contentA.500lemma A.499: What zero content buysA.499lemma A.512: The boundary strip is thinA.512lemma A.73: Differentiation under the integral signA.73lemma A.176: Helly–BrayA.176lemma A.488: Small chords cut off small arcsA.488lemma 14.34: The n-sphere is simply connected for n \ge 214.34lemma 6.19: Continuous argument along a path6.19remark 7.128: What the derivations below take as given7.128theorem 7.40: Continuous functions are integrable7.40theorem 7.109: Leibniz integral rule7.109theorem 17.22: Fejér17.22proof : ch:05-real-analysis@proof-10prooftheorem A.177: Fourier inversion for a distribution functionA.177theorem A.198: Esseen's smoothing inequalityA.198proof : app:A-long-proofs@proof-120proof

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typedirectionnode provenancewhere
depends_on Heine–Cantor: uniform continuity declared appendices/A-long-proofs.tex:9956
depends_on Inversion for a difference declared appendices/A-long-proofs.tex:9991
proves app:A-long-proofs@proof-119 declared appendices/A-long-proofs.tex:9959