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Combining a modern, data-analytic perspective with a focus on applications in the social sciences, the Second Edition of Applied Regression Analysis and Generalized Linear Models provides in-depth coverage of regression analysis, generalized linear models, and closely related methods. Although the text is largely accessible to readers with a modest background in statistics and mathematics, author John Fox also presents more advanced material throughout the book.
Key Updates to the Second Edition:
Intended Audience:
This core text will be a valuable resource for graduate students and researchers in the social sciences (particularly sociology, political science, and psychology) and other disciplines that employ linear and related models for data analysis.
Now that I have had a few more classes in the subject area, I feel a bit more confident that this book should have an average rating, rather than higher. The explanations of the book are not bad, if you already have a thorough understanding of the topic and are using this is a reference. It does provide a quick overview of most of the major topics in the field and includes a full chapter on the treatment of statistical analysis using matrices and graphical vector visuals.
However, the organization is poor. Linear algebra, matrices and vectors should be introduced in the more accurate place of chapter 3,4 versus far later. Further, as a teaching tool, this book lacks practice problems to help the student through the learning process relative to other pieces that I've used. Further, each topic is addressed in the brief, which is good if you know the topic, but bad if it's the first time you're really looking at the work. The examples used are a bit discipline specific, that... read more
John Fox is a brilliant mathematician, but a poor author. The most frustrating aspect of his book is the failure to specify each component of each equation, especially when they build upon each other. After completing the associated course I am still uncertain what the difference between Xi and Xj is. He introduces "M" in chapter 6 to explain the properties of the least squares estimators, but does not explain that M means matrix until chapter 9--a chapter which is intended for the mathematically initiated (instead of forewarning students, chapters 9 and 10 simply should have been left out of this text altogether). There are also far too many instances of circular referencings to detail in this review. Simply put, if you are a professor considering using this text, be certain that your expected students have completed two semesters of calculus at the undergraduate level and two statistics courses at the graduate level. This book is perhaps best suited for special topic courses... read more
I've been looking at a handling of the topic broad enough to cover the material in it's contexts and yet something I can refer back to and still get further insight and this text has done the best so far.
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