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Special hypergeometric functions

Summary Of: Gamma function

For the Gamma function of ordinals see... The Gamma function along part of the real axis... The Gamma function along part of the real axis... The Gamma function along part of the real axis... The Gamma function generalizes the factorial function for non... The Gamma function is a component in various probability... The extended version of the Gamma function in the complex plane... The extended version of the Gamma function in the complex plane... The extended version of the Gamma function in the complex plane... The absolute value of the Gamma function on the complex plane... The absolute value of the Gamma function on the complex plane... of the Gamma function on the complex plane... known value of the Gamma function at a non... The derivatives of the Gamma function are described in terms of the... The Gamma function is related to the... of the Gamma function is called the... The Gamma function also shows up in an important relation with the... Complex values of the Gamma function can be computed numerically with arbitrary precision using... 24 the Gamma function can also be evaluated quickly using... Examples of problems involving the Gamma function can be found at...

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Veblen function | The Gamma function along part of the real axis | | mathematics | Greek | Γ | factorial | function | real | complex | probability | statistics | combinatorics | The extended version of the Gamma function in the complex plane | | Adrien-Marie Legendre | integral | converges absolutely | integration by parts | functional equation | natural numbers | The absolute value of the Gamma function on the complex plane. | | absolute value | meromorphic function | analytic continuation | infinite product | Euler | Weierstrass | Euler-Mascheroni constant | functional equation | L'Hôpital's rule | recurrence relation | Euler's reflection formula | multiplication theorem | Beta function | Gaussian integral | double factorial | polygamma function | pole | natural number | residue | Bohr-Mollerup theorem | log-convex | natural logarithm | convex | Gauss | sinc function | entire function | zeros | incomplete Gamma functions | Beta function | derivative of the logarithm | digamma function | polygamma functions | finite field | ring | Gaussian sums | exponential sum | reciprocal Gamma function | entire function | Riemann zeta function | Particular values of the Gamma function | Stirling's approximation | Lanczos approximation | arithmetic-geometric mean | particular values of the Gamma function | natural logarithm | Beta function | Bohr-Mollerup theorem | Digamma function | Elliptic gamma function | Factorial | Gamma distribution | Gauss's constant | Incomplete gamma function | Lanczos approximation | Multivariate Gamma function | Pochhammer k-symbol | Polygamma function | Reciprocal Gamma function | Stirling's approximation | Trigamma function | James R. Newman | Eric W. Weisstein | MathWorld | ISBN 0-691-09983-9 | Wikimedia Commons | Askey, R. A. | Digital Library of Mathematical Functions | N.I.S.T. | Wolfram | Handbook of Mathematical Functions | Numerical Recipes in C | Categories | Gamma and related functions | Special hypergeometric functions |
This article is licensed under the GNU Free Documentation License. It uses material from the Wikipedia article "Gamma function".