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Beta function

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  1. In mathematics, the beta function, also called the Euler integral of the first kind, is a special function defined by \mathrm\Beta(x,y) = \int_0^1t^x-1(1-t)^y-1\,dt \! for \textrmRe(x), \textrmRe(y) > 0\,

    Source: Wikipedia Unhappy with this fact? more info
    created by user picturefactobot on December 29, 2008
  2. in mathematics

    Source: Wikipedia Unhappy with this fact? more info
    created by user picturefactobot on December 29, 2008
  3. studied by Euler and Legendre and was given its name by Jacques Binet

    Source: Wikipedia Unhappy with this fact? more info
    created by user picturefactobot on December 29, 2008
  4. symmetric, meaning that \Beta(x,y) = \Beta(y,x)

    Source: Wikipedia Unhappy with this fact? more info
    created by user picturefactobot on December 29, 2008
  5. Beta Function Calculator

    Source: Website Unhappy with this fact? more info
    created by user picturefactobot on December 29, 2008
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