<P>THIS TEXTBOOK PRESENTS AN INTRODUCTION TO GENERALIZED LINEAR MODELS, COMPLETE WITH REAL-WORLD DATA SETS AND PRACTICE PROBLEMS, MAKING IT APPLICABLE FOR BOTH BEGINNING AND ADVANCED STUDENTS OF APPLIED STATISTICS. GENERALIZED LINEAR MODELS (GLMS) ARE POWERFUL TOOLS IN APPLIED STATISTICS THAT EXTEND THE IDEAS OF MULTIPLE LINEAR REGRESSION AND ANALYSIS OF VARIANCE TO INCLUDE RESPONSE VARIABLES THAT ARE NOT NORMALLY DISTRIBUTED. AS SUCH, GLMS CAN MODEL A WIDE VARIETY OF DATA TYPES INCLUDING COUNTS, PROPORTIONS, AND BINARY OUTCOMES OR POSITIVE QUANTITIES.</P><P><BR></P>THE BOOK IS DESIGNED WITH THE STUDENT IN MIND, MAKING IT SUITABLE FOR SELF-STUDY OR A STRUCTURED COURSE. BEGINNING WITH AN INTRODUCTION TO LINEAR REGRESSION, THE BOOK ALSO DEVOTES TIME TO ADVANCED TOPICS NOT TYPICALLY INCLUDED IN INTRODUCTORY TEXTBOOKS. IT FEATURES CHAPTER INTRODUCTIONS AND SUMMARIES, CLEAR EXAMPLES, AND MANY PRACTICE PROBLEMS, ALL CAREFULLY DESIGNED TO BALANCE THEORY AND PRACTICE. THE TEXT ALSO PROVIDES A WORKING KNOWLEDGE OF APPLIED STATISTICAL PRACTICE THROUGH THE EXTENSIVE USE OF R, WHICH IS INTEGRATED INTO THE TEXT.&NBSP;</P><P><BR></P><P>OTHER FEATURES INCLUDE: </P><P>·&NBSP;&NBSP;&NBSP;&NBSP;&NBSP;&NBSP;&NBSP;&NBSP;&NBSP;&NBSP;&NBSP;&NBSP; ADVANCED TOPICS SUCH AS POWER VARIANCE FUNCTIONS, SADDLEPOINT APPROXIMATIONS, LIKELIHOOD SCORE TESTS, MODIFIED PROFILE LIKELIHOOD, SMALL-DISPERSION ASYMPTOTICS, AND RANDOMIZED QUANTILE RESIDUALS </P><P>·&NBSP;&NBSP;&NBSP;&NBSP;&NBSP;&NBSP;&NBSP;&NBSP;&NBSP;&NBSP;&NBSP;&NBSP; NEARLY 100 DATA SETS IN THE COMPANION R PACKAGE GLMSDATA</P><P> </P><P>·&NBSP;&NBSP;&NBSP;&NBSP;&NBSP;&NBSP;&NBSP;&NBSP;&NBSP;&NBSP;&NBSP;&NBSP; EXAMPLES THAT ARE CROSS-REFERENCED TO THE COMPANION DATA SET
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This textbook presents an introduction to generalized linear models, complete with real-world data sets and practice problems, making it applicable for both beginning and advanced students of applied statistics. Generalized linear models (GLMs) are powerful tools in applied statistics that extend the ideas of multiple linear regression and analysis of variance to include response variables that are not normally distributed. As such, GLMs can model a wide variety of data types including counts, proportions, and binary outcomes or positive quantities.
Other features include:
· Advanced topics such as power variance functions, saddlepoint approximations, likelihood score tests, modified profile likelihood, small-dispersion asymptotics, and randomized quantile residuals
· Nearly 100 data sets in the companion R package GLMsData
· Examples that are cross-referenced to the companion data set, allowing readers to load the data and follow the analysis in their own R session
This textbook presents an introduction to multiple linear regression, providing real-world data sets and practice problems. A practical working knowledge of applied statistical practice is developed through the use of these data sets and numerous case studies. The authors include a set of practice problems both at the end of each chapter and at the end of the book. Each example in the text is cross-referenced with the relevant data set, so that readers can load the data and follow the analysis in their own R sessions. The balance between theory and practice is evident in the list of problems, which vary in difficulty and purpose.
This book is designed with teaching and learning in mind, featuring chapter introductions and summaries, exercises, short answers, and simple, clear examples. Focusing on the connections between generalized linear models (GLMs) and linear regression, the book also references advanced topics and tools that have not typically been included in introductions to GLMs to date, such as Tweedie family distributions with power variance functions, saddlepoint approximations, likelihood score tests, modified profile likelihood, and randomized quantile residuals. In addition, the authors introduce the new R code package, GLMsData, created specifically for this book. Generalized Linear Models with Examples in R balances theory with practice, making it ideal for both introductory and graduate-level students who have a basic knowledge of matrix algebra, calculus, and statistics.
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