Negative Binomial Regression 2007
DOI: 10.1017/cbo9780511811852.007
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Negative binomial regression

Abstract: Submissions to the STB, including submissions to the supporting files (programs, datasets, and help files), are on a nonexclusive, free-use basis. In particular, the author grants to StataCorp the nonexclusive right to copyright and distribute the material in accordance with the Copyright Statement below. The author also grants to StataCorp the right to freely use the ideas, including communication of the ideas to other parties, even if the material is never published in the STB. Submissions should be addresse… Show more

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Cited by 911 publications
(1,030 citation statements)
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References 106 publications
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“…Main effects of covariates (age, sex, household size, and country) on numbers of contacts were assessed using multiple censored negative binomial regression [27]. The data were right censored at 29 contacts for all countries because of a limited number of possible diary entries in some countries.…”
Section: Discussionmentioning
confidence: 99%
“…Main effects of covariates (age, sex, household size, and country) on numbers of contacts were assessed using multiple censored negative binomial regression [27]. The data were right censored at 29 contacts for all countries because of a limited number of possible diary entries in some countries.…”
Section: Discussionmentioning
confidence: 99%
“…Similarly, egg counts were compared among these factors using count models (Hilbe, 2008) adjusting for clustering within villages. In these analyses, we first used Poisson regression which involves estimation of one parameter, the mean (l).…”
Section: Discussionmentioning
confidence: 99%
“…If the Poisson modelled analysis showed real overdispersion and the variance (V) was greater than l, we would try to model using negative binomial regression where the variance is modelled as V = l + a 9 l 2 . The ancillary parameter (a) was estimated using full maximum likelihood estimation as described in Hilbe (2008). The ancillary parameter was then entered into a Generalized Linear Model and model fit was assessed using dispersion statistics to check for overdispersion and Anscombe residuals to check for outliers (see Hilbe, 2008).…”
Section: Discussionmentioning
confidence: 99%
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“…The most common model is Poisson regression, yet it is limiting in its equidispersion assumption. Much attention has focused on the case of data over-dispersion (e.g., [23,24], and [5]), which arises in practice because of experimental design issues and/or variability within groups. Many of the proposed approaches (e.g., [25]), however, cannot be applied to address under-dispersion and/or have restrictions that make such approaches unfavorable [4].…”
Section: Regression Modelsmentioning
confidence: 99%