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Generalizability theory

2006, Psychometrika

Abstract

With the appearance of the Cronbach, Gleser, Nanda, & Rajaratnam (1972) volume, I thought the final word had been written about generalizability theory (GT). Nevertheless, I was an enthusiastic reader of Brennan's (1983/1992) monograph, which succeeded in simplifying the Cronbach et al. notation and presenting GT in a form more readily accessible to measurement specialists and advanced students. What makes this newer volume unique is not its treatment of the basics of GT (the earlier monograph is more appropriate for this purpose), but its presentation, in a single location, of standard GT (Chapters 1-6), GT involving unbalanced designs (Chapters 7-8), and multivariate GT (Chapters 9-12). In addition to the 12 chapters and 9 appendices contained in the book, Brennan (1983) has also made a significant contribution through the preparation and distribution of computer software for doing GT analyses: GENOVA, for univariate balanced designs; urGENOVA for a limited set of unbalanced designs; and mGENOVA for univariate or multivariate analyses of either balanced or (some) unbalanced designs. These are described in moderate detail in Appendices F-H of the book, and they are freely available online. (Appendix F is actually a "mini-manual" for GENOVA.) As one who teaches a unit on GT in a graduate course on test theories, I would not use Brennan's book as a text. It is not what I would consider "learner-friendly." Both organizationally and notationally, I do not consider it to be structured for use as a textbook. On the other hand, this book belongs in every measurement specialist's reference collection, as a resource to which to turn for insight into virtually any question about GT, whether it deals with univariate or multivariate applications. There is simply nowhere else to get such a comprehensive presentation of the theory.