Gamma

Disponibile

Gamma function. For positive integers, `Gamma[n] = (n-1)!`.

Forme

Gamma[z]

Gamma[a, z]

Gamma[a, z0, z1]

Esempi verificatiGamma[1] → 1 Gamma[5] → 24 Gamma[6] → 120 Gamma[0] → ComplexInfinity Gamma[-1] → ComplexInfinity Gamma[x] → Gamma[x]

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Argomenti

Analytic Number Theory - Arithmetic and Analytic Functions »
Functions Used In Statistics - Statistical Distributions»
Gamma Functions And Related Functions - Integer-Oriented Functions
Mathematical Functions - Special Functions »
Special Functions - Gamma, Beta, etc. »

Correlate

Factorial LogGamma GammaRegularized InverseGammaRegularized PolyGamma RiemannSiegelTheta GammaDistribution QGamma FactorialPower FractionalD CaputoD AppellF1

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