1989
DOI: 10.2307/2111071
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Variance Specification in Event Count Models: From Restrictive Assumptions to a Generalized Estimator

Abstract: This paper discusses the problem of variance specification in models for event count data. Event counts are dependent variables that can take on only nonnegative integer values, such as the number of wars or coups d'etat in a year. I discuss several generalizations of the Poisson regression model, presented in King (1988), to allow for substantively interesting stochastic processes that do not fit into the Poisson framework. Individual models that cope with, and help analyze, heterogeneity, contagion. and nega… Show more

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Cited by 253 publications
(155 citation statements)
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“…treated by King (1989). Figure 1 shows the variance-mean ratio as a function of the mean for different values of k. It demonstrates that substantial flexibility can be gained by varying k. Imposing a specific value for k, as is done in the literature, may lead to the wrong model in many data situations with the potential of false conclusions.…”
Section: Poisson Modelmentioning
confidence: 99%
See 3 more Smart Citations
“…treated by King (1989). Figure 1 shows the variance-mean ratio as a function of the mean for different values of k. It demonstrates that substantial flexibility can be gained by varying k. Imposing a specific value for k, as is done in the literature, may lead to the wrong model in many data situations with the potential of false conclusions.…”
Section: Poisson Modelmentioning
confidence: 99%
“…Then we introduce the generalized event count model which can account for both over-and underdispersion and allows for any variance-mean relationship of the form (2). 1 We generalize the contribution by King (1989) treating k as an continuous parameter to allow for more flexibility.…”
Section: Poisson Modelmentioning
confidence: 99%
See 2 more Smart Citations
“…Parametric models for underdispersed data include the Katz system, see King (1989), and the generalized Poisson, see Consul and Famoye (1992).…”
Section: Maximum Likelihood Estimationmentioning
confidence: 99%