McCullagh's parametrization of the Cauchy distributions
In probability theory, the "standard" Cauchy distribution is the probability distribution whose probability density function (pdf) is for x real. This has median 0, and first and third quartiles respectively −1 and +1. Generally, a Cauchy distribution is any probability distribution belonging to the same location-scale family as this one. Thus, if X has a standard Cauchy distribution and μ is any real number and σ > 0, then Y = μ + σX has a Cauchy distribution whose median is μ and whose first and third quartiles are respectively μ − σ and μ + σ. where .
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McCullagh's parametrization of the Cauchy distributions
In probability theory, the "standard" Cauchy distribution is the probability distribution whose probability density function (pdf) is for x real. This has median 0, and first and third quartiles respectively −1 and +1. Generally, a Cauchy distribution is any probability distribution belonging to the same location-scale family as this one. Thus, if X has a standard Cauchy distribution and μ is any real number and σ > 0, then Y = μ + σX has a Cauchy distribution whose median is μ and whose first and third quartiles are respectively μ − σ and μ + σ. where .
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En teoría de la probabilidad , ...... ribución de Cauchy circular" .
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In probability theory, the "st ...... auchy densities are symmetric.
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En teoría de la probabilidad , ...... d μ + σ respectivamente. where
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In probability theory, the "st ...... ively μ − σ and μ + σ. where .
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McCullagh's parametrization of the Cauchy distributions
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Parametrización de McCullagh de las distribuciones de Cauchy
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