Gamma function

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The extended version of the gamma function in the complex plane

In mathematics, the gamma function (represented by the capital Greek letter Γ) is an extension of the factorial function, with its argument shifted down by 1, to real and complex numbers. That is, if n is a positive integer:

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• Related: q-gamma function, Digamma function, Elliptic gamma function, Factorial, Gamma distribution, Gauss's constant, Gauss sum, Incomplete gamma function, Lanczos approximation, Multivariate gamma function, p-adic gamma function, Pochhammer k-symbol, Polygamma function

C++ reference for std::tgamma C++ reference for std::tgamma en.cppreference.com/w/cpp/numeric/math/tgamma - Web

Wolfram gamma function evaluator (arbitrary precis... Wolfram gamma function evaluator (arbitrary precision) functions.wolfram.com/.../FunctionEvaluation.jsp?name=Gamma - Web

Volume of n-Spheres and the Gamma Function Volume of n-Spheres and the Gamma Function www.mathpages.com/home/kmath163/kmath163.htm - Web

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"Elementary Proofs and Derivations" "Elementary Proofs and Derivations" www.docstoc.com/.../500-Integrals-of-Elementary-and-Special-Functions, - Web

"Selected Transformations, Identities, and Special... "Selected Transformations, Identities, and Special Values for the Gamma Function" www.docstoc.com/.../Selected-Transformations-Identities--and-Special-Values--for-the-Gamma-Function, - Web

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