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      The Relative Incident Rate Ratio Effect Size for Count-Based Impact Evaluations: When an Odds Ratio is Not an Odds Ratio

      Journal of Quantitative Criminology
      Springer Science and Business Media LLC

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          Categorical Data Analysis

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            QUASI-POISSON VS. NEGATIVE BINOMIAL REGRESSION: HOW SHOULD WE MODEL OVERDISPERSED COUNT DATA?

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              Regression analyses of counts and rates: Poisson, overdispersed Poisson, and negative binomial models.

              The regression models appropriate for counted data have seen little use in psychology. This article describes problems that occur when ordinary linear regression is used to analyze count data and presents 3 alternative regression models. The simplest, the Poisson regression model, is likely to be misleading unless restrictive assumptions are met because individual counts are usually more variable ("overdispersed") than is implied by the model. This model can be modified in 2 ways to accomodate this problem. In the overdispersed model, a factor can be estimated that corrects the regression model's inferential statistics. In the second alternative, the negative binomial regression model, a random term reflecting unexplained between-subject differences is included in the regression model. The authors compare the advantages of these approaches.
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                Author and article information

                Journal
                Journal of Quantitative Criminology
                J Quant Criminol
                Springer Science and Business Media LLC
                0748-4518
                1573-7799
                February 11 2021
                Article
                10.1007/s10940-021-09494-w
                5a65e4bb-39bf-476f-bf2d-4dd4b304c687
                © 2021

                http://www.springer.com/tdm

                http://www.springer.com/tdm

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