An integral for 1/n!

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  1. Michael Penn
  2. math
  3. mathematics
  4. number theory
  5. abstract algebra
  6. calculus
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Комментарии
Автор

You bring me back 23 years, and i still love that function Gamma. Tell me did some one get inverse function full caractéristiques.

__hannibaal__
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The right hand side is exactly the inverse Laplace transform for '1/z^s' at 'x=1' because:
L{x^(s-1)} = Γ(s)/z^s,
x^(s-1)/Γ(s) = L^(-1){1/z^s},
1/Γ(s) = L^(-1){1/z^s} at 'x=1'

GiornoYoshikage
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It'll be cool to see some complex analysis on the channel again.

TheRandomFool
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Engineering without it is incomplete I have listened

PrinceKumar-hhyn
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I've been desperate over the fourier transform of the inverse gamma function, it looks so wavy and smooth once plotted, but for some reason I haven't found a solution. This is the closest I've found to it, the value of the fourier trans. at x=-1.

channalbert
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Could this be used to find a different form for the Fransen-Robinson constant?

Noam_.Menashe
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Can you talk about contour integration?

koendos
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Is there a link to that video you mentioned at the end?

thebyzantinescotist
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If you didn't pay attention in school, then decide years later to go to college, taking calculus is impossible, unless you study for 5 years or so before taking the class, brushing up on math from 4th grade up to the prerequisites required in college for calculus is VERY time consuming
Stop wasting your time and start learning TODAY

techno.
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I don't understand how to evaluate the integral at +and- infinity, and how it converged?

rk
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is there an nth derivative formula like the nth integral formula

predrik