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New posts in gamma-function
Continued Fraction: Please prove $\frac{1}{e \gamma (x+1,1)}=x+\frac{1}{x+1+\frac{2}{x+2+\frac{3}{x+3+\frac{4}{\dots}}}}$
complex-analysis
gamma-function
continued-fractions
Question Relating Gamma Function to Riemann Zeta function evaluated at integers
special-functions
gamma-function
riemann-zeta
Expressing Zeta function using Gamma series
sequences-and-series
gamma-function
riemann-zeta
divergent-series
analytic-continuation
Proving monotonicity of this ratio of Hypergeometric functions
real-analysis
gamma-function
interpolation
hypergeometric-function
monotone-functions
Solution of an integral with strange imprecision of gamma functions
calculus
integration
special-functions
gamma-function
Computing $ \int_0^{\infty} \frac{ \sqrt [3] {x+1}-\sqrt [3] {x}}{\sqrt{x}} \mathrm dx$
calculus
definite-integrals
gamma-function
Calculate the integral $\int_0^{\infty} \frac{x^{\alpha-1}e^{-x}+1}{x+2}dx$
multivariable-calculus
gamma-function
Closed form for $\int x^ne^{-x^m} \ dx\ ?$
calculus
real-analysis
gamma-function
Prove that $2^{2z-1}\Gamma(z)\,\Gamma(z+\frac{1}{2})=\sqrt{\pi}\,\Gamma(2z)$ using Gauss's identity.
complex-analysis
special-functions
gamma-function
Detailed explanation of the Γ reflection formula understandable by an AP Calculus student
gamma-function
proof-explanation
weierstrass-factorization
Prove the following beta integral identity
integration
gamma-function
harmonic-analysis
beta-function
How to show $\int_{\mathbb{R}}{t \choose x}^2{x \choose t}~dx = 1$
integration
definite-integrals
binomial-coefficients
gamma-function
How do I figure out what kind of distribution this is?
probability
gamma-function
average
Gamma & Zeta Summation $\sum_{n=0}^{\infty}\frac{\Gamma(n+s)\zeta(n+s)}{(n+1)!}=0$
gamma-function
divergent-series
zeta-functions
analytic-continuation
Expansion of two Gamma function
taylor-expansion
gamma-function
What is $\int_0^\infty\frac{x^{z-1}}{x+1} dx$?
calculus
gamma-function
Intuitive explanation of Poisson distribution
geometry
probability-distributions
gamma-function
poisson-distribution
Show that $\frac1{\sqrt{(n+\frac12) \pi}} \le\frac{1\cdot 3\cdot 5 ... (2n-1)}{2\cdot 4\cdot 6 ... (2n)} \le \frac1{\sqrt{n \pi}} $
combinatorics
inequality
gamma-function
$ \int_0^\frac{\pi}{2}\ln^n\left(\tan(x)\right)\:dx$
integration
definite-integrals
gamma-function
recursion
beta-function
Variations on the Stirling's formula for $\Gamma(z)$
complex-analysis
special-functions
asymptotics
gamma-function
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