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An Exceptional Generalization of the Poisson Distribution
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作者 per-erik hagmark 《Open Journal of Statistics》 2012年第3期313-318,共6页
A new two-parameter count distribution is derived starting with probabilistic arguments around the gamma function and the digamma function. This model is a generalization of the Poisson model with a noteworthy assortm... A new two-parameter count distribution is derived starting with probabilistic arguments around the gamma function and the digamma function. This model is a generalization of the Poisson model with a noteworthy assortment of qualities. For example, the mean is the main model parameter;any possible non-trivial variance or zero probability can be attained by changing the other model parameter;and all distributions are visually natural-shaped. Thus, exact modeling to any degree of over/under-dispersion or zero-inflation/deflation is possible. 展开更多
关键词 COUNT Data Gamma Function POISSON GENERALIZATION DISCRETIZATION Modeling Over/Under-Dispersion Zero-Inflation/Deflation
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