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Full-Text Articles in Physical Sciences and Mathematics
Hilbe Mcd E-Book2016 Errata 03nov2016, Joseph M. Hilbe
Hilbe Mcd E-Book2016 Errata 03nov2016, Joseph M. Hilbe
Joseph M Hilbe
Calculating Odds Ratios From Probabillities, Joseph M. Hilbe
Calculating Odds Ratios From Probabillities, Joseph M. Hilbe
Joseph M Hilbe
Modeling Count Data; Errata And Additions
Modeling Count Data; Errata And Additions
Joseph M Hilbe
Mdc-Stata-Code, Joseph M. Hilbe
Mdc-Stata-Code, Joseph M. Hilbe
Joseph M Hilbe
Modeling Count Data, Stata code in book for use
Extensions To Modeling Count Data, Joseph M. Hilbe
Extensions To Modeling Count Data, Joseph M. Hilbe
Joseph M Hilbe
Extensions to Modeling Count Data provides additional code and discussion of methodology from what exists in Hilbe, Modeling Count Data (2014). The book is designed to be basic, and of fewer than 300 pages. Some topics were excluded that might be helpful to analysts in modeling counts.
Derivation Of A Scaled Binomial As An Instance Of A General Discrete Exponential Distribution, Joseph Hilbe
Derivation Of A Scaled Binomial As An Instance Of A General Discrete Exponential Distribution, Joseph Hilbe
Joseph M Hilbe
No abstract provided.
Log-Negative Binomial Regression As A Generalized Linear Model, Joseph Hilbe
Log-Negative Binomial Regression As A Generalized Linear Model, Joseph Hilbe
Joseph M Hilbe
The negative binomial (NB) is a member of the exponential family of discrete probability distributions. The nature of the distribution is itself well understood, but its contribution to regression modeling, in particular as a generalized linear model (GLM), has not been appreciated. The mathematical properties of the negative binomial are derived and GLM algorithms are developed for both the canonical and log form. Geometric regression is seen as an instance of the NB. The log forms of both may be effectively used to model types of POisson-overdispersed count data. A GLM-type algorithm is created for a general log-negative binomial regression …