dbo:abstract |
In probability theory and statistics, the Conway–Maxwell–Poisson (CMP or COM–Poisson) distribution is a discrete probability distribution named after Richard W. Conway, William L. Maxwell, and Siméon Denis Poisson that generalizes the Poisson distribution by adding a parameter to model overdispersion and underdispersion. It is a member of the exponential family, has the Poisson distribution and geometric distribution as special cases and the Bernoulli distribution as a limiting case. (en) En théorie des probabilités et en statistique, la loi de Conway-Maxwell-Poisson est une loi de probabilité discrète nommée d'après , et Siméon Denis Poisson. Cette loi, notée CMP ou COM-Poisson, généralise la loi de Poisson en ajoutant un paramètre pour modéliser la sur-dispersion statistique et la sous-dispersion statistique. Elle est une loi de la famille exponentielle. La loi géométrique en est également un cas particulier et la loi de Bernoulli est son cas limite. (fr) |
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http://alumni.media.mit.edu/~tpminka/software/compoisson https://cran.r-project.org/web/packages/compoisson/index.html |
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Not listed (en) |
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Not listed (en) |
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No closed form (en) |
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See text (en) |
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Conway–Maxwell–Poisson (en) |
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rdfs:comment |
In probability theory and statistics, the Conway–Maxwell–Poisson (CMP or COM–Poisson) distribution is a discrete probability distribution named after Richard W. Conway, William L. Maxwell, and Siméon Denis Poisson that generalizes the Poisson distribution by adding a parameter to model overdispersion and underdispersion. It is a member of the exponential family, has the Poisson distribution and geometric distribution as special cases and the Bernoulli distribution as a limiting case. (en) En théorie des probabilités et en statistique, la loi de Conway-Maxwell-Poisson est une loi de probabilité discrète nommée d'après , et Siméon Denis Poisson. Cette loi, notée CMP ou COM-Poisson, généralise la loi de Poisson en ajoutant un paramètre pour modéliser la sur-dispersion statistique et la sous-dispersion statistique. Elle est une loi de la famille exponentielle. La loi géométrique en est également un cas particulier et la loi de Bernoulli est son cas limite. (fr) |
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Conway–Maxwell–Poisson distribution (en) Loi de Conway-Maxwell-Poisson (fr) |
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