Show that (x mapsto x^{n} f(u, x), f(u, x)=e^{u x} /left(e^{x}+1ight), 0

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Show that \(x \mapsto x^{n} f(u, x), f(u, x)=e^{u x} /\left(e^{x}+1ight), 0

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Measures Integrals And Martingales

ISBN: 9781316620243

2nd Edition

Authors: René L. Schilling

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Question Posted: Jan 25, 2024 01:03 AM

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Show that (x mapsto x^{n} f(u, x), f(u, x)=e^{u x} /left(e^{x}+1ight), 0

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Data from theorem 125 a b c Fix a b C 0 1 and let always u a b We have for x 0 ...View the full answer

Measures Integrals And Martingales

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