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Recursive characterization of a large family of discrete probability distributions showing extra-Poisson variation

机译:一大类离散概率分布的递归表征,显示了额外的泊松变异

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摘要

This article analyses the broad family of discrete probability distributions generated by relating Prob(y) to Prob(y - 1),…, Prob(y - n), for some n ≥ 1, through a recursive equation. This family contains the binomial, negative binomial and Poisson distributions as well as the Katz family of distributions. In addition, the suggested family contains some convolutions of Poisson distributions and other generalized distributions, which provide models for Poisson overdispersion or underdispersion.
机译:本文通过递归方程分析了通过将Prob(y)与Prob(y-1),…,Prob(y-n)相关联而生成的离散概率分布的广泛族,其中n≥1。该族包含二项式,负二项式和泊松分布,以及Katz族分布。此外,建议的族包含一些Poisson分布和其他广义分布的卷积,这为Poisson过度分散或欠分散提供了模型。

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