About: Gamma function

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The Gamma function was discovered in an attempt to write an equation for the resulting curve when one interpolates the factorial points on the Cartesian plane. There are several other continuations (for instance, Euler's factorial), but none of them are used as widely as the Gamma function in analysis. The notation of the Gamma function is due to Legendre, even though some mathematicians define the factorial function as and use the classic notation for the factorial.

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rdfs:label	Gamma function
rdfs:comment	The Gamma function was discovered in an attempt to write an equation for the resulting curve when one interpolates the factorial points on the Cartesian plane. There are several other continuations (for instance, Euler's factorial), but none of them are used as widely as the Gamma function in analysis. The notation of the Gamma function is due to Legendre, even though some mathematicians define the factorial function as and use the classic notation for the factorial.
sameAs	dbr:Gamma_function
dcterms:subject	Combinatorics Functions
abstract	The Gamma function was discovered in an attempt to write an equation for the resulting curve when one interpolates the factorial points on the Cartesian plane. There are several other continuations (for instance, Euler's factorial), but none of them are used as widely as the Gamma function in analysis. The notation of the Gamma function is due to Legendre, even though some mathematicians define the factorial function as and use the classic notation for the factorial.

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