[FOX-Ebook]Logistic Regression Using SAS: Theory and Application, 2nd Edition

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If you are a researcher or student with experience in multiple linear regression and want to learn about logistic regression, Paul Allison’s Logistic Regression Using SAS: Theory and Application, Second Edition, is for you! Informal and nontechnical, this book both explains the theory behind logistic regression, and looks at all the practical details involved in its implementation using SAS. Several real-world examples are included in full detail. This book also explains the differences and similarities among the many generalizations of the logistic regression model. The following topics are covered: binary logistic regression, logit analysis of contingency tables, multinomial logit analysis, ordered logit analysis, discrete-choice analysis, and Poisson regression. Other highlights include discussions on how to use the GENMOD procedure to do loglinear analysis and GEE estimation for longitudinal binary data. Only basic knowledge of the SAS DATA step is assumed. The second edition describes many new features of PROC LOGISTIC, including conditional logistic regression, exact logistic regression, generalized logit models, ROC curves, the ODDSRATIO statement (for analyzing interactions), and the EFFECTPLOT statement (for graphing non-linear effects). Also new is coverage of PROC SURVEYLOGISTIC (for complex samples), PROC GLIMMIX (for generalized linear mixed models), PROC QLIM (for selection models and heterogeneous logit models), and PROC MDC (for advanced discrete choice models).

Table of Contents

Chapter 1 Introduction
Chapter 2 Binary Logistic Regression with PROC LOGISTIC: Basics
Chapter 3 Binary Logistic Regression: Details and Options
Chapter 4 Logit Analysis of Contingency Tables
Chapter 5 Multinomial Logit Analysis
Chapter 6 Logistic Regression for Ordered Categories
Chapter 7 Discrete Choice Analysis
Chapter 8 Logit Analysis of Longitudinal and Other Clustered Data
Chapter 9 Regression for Count Data
Chapter 10 Loglinear Analysis of Contingency Tables


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