I'm interested in getting some books about multivariate analysis, and need your recommendations. Free books are always welcome, but if you know about some great non-free MVA book, please, state it.
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Off the top of my head, I would say that the following general purpose books are rather interesting as a first start:
There is also many applied textbook, like
It is difficult to suggest you specific books as there are many ones that are domain-specific (e.g. social sciences, machine learning, categorical data, biomedical data). |
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Here are some of my books on that field (in alphabetical order).
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Almost the same question was asked recently on the ISOSTAT listserver (frequented by college professors):
Here are the responses:
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JOHNSON R., WICHERN D., Applied Multivariate Statistical Analysis, is what we used in our undergraduate Multivariate class at UC Davis, and it does a pretty good job (though it's a bit pricey). |
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Analyzing Multivariate Data by James Lattin, J Douglas Carroll and Paul E Green. |
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Hands down best basic text on multivariate regression is (still) Cohen, J., Cohen, P., West, S.G. & Aiken, L.S. Applied Multiple Regression/Correlation Analysis for the Behavioral Sciences, (L. Erlbaum Associates, Mahwah, N.J., 2003). Cohen made his name in statistics yet was a psychologist; still if you want social psychology-focused treatment of multivariate, one not limited to multivariate regression (although it definitely favors it over ANOVA & MANOVA, which ought to be banned by some sort of Intellectual Human Rights Commission), then your best bet is Judd, C.M., McClelland, G.H. & Ryan, C.S. Data analysis : a model comparison approach, (Routledge/Taylor and Francis, New York, NY, 2008). Judd also has a very very good chapter on multivariate regression in Judd, C.M. Everyday Data Analysis in Social Psychology: Comparisons of Linear Models. in Handbook of research methods in social and personality psychology (eds. Reis, H.T. & Judd, C.M.) 370-392 (Cambridge University Press, New York, 2000). I agree that Gelman, A. & Hill, J. Data Analysis Using Regression and Multilevel/Hierarchical Models, (Cambridge University Press, Cambridge ; New York, 2007), is amazing, but it is really more geared to someone already comfortable w/ basics of multivariate regression--it's primarily about multilevel modeling. Also is focused on observational study methodology--not experimental (Judd is best for that; Cohen okay too. If you want something on interactions in multivariate -- which you likely will if you are using experimental methods -- then best two texts are Aiken, L.S., West, S.G. & Reno, R.R. Multiple Regression: Testing and Interpreting Interactions, (Sage Publications, Newbury Park, Calif., 1991) & Jaccard, J. & Turrisi, R. Interaction Effects in Multiple Regression, (Sage Publications, Thousand Oaks, Calif., 2003). (Both Cohen & Cohen & Judd do treat this topic, though.) On "free" side, you probably know about http://faculty.chass.ncsu.edu/garson/PA765/statnote.htm Last bit of advice: Never ever split your continuous variables!!! It's amazing how many social psychologists, used to ANOVA, still do this even as they make use of multivariate techniques such as regression analysis! |
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Tabachnick is the most cited on Google Scholar Hair (6th ed) has the most ratings (with a score above 4.5) on Amazon I recommend Hair, as I've read it, and it is written in plain language. If you are a student or staff at a university, then I would see if your school has an account with SpringerLink, as the Hardle book is on there for free. |
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Hastie, T., Tibshirani, R. and Friedman, J.: "The Elements of Statistical Learning: Data Mining, Inference, and Prediction.", Springer (book home page) |
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If you look at Paul Hewison's webpage, you can find his free book on Multivariate Statistics and R. Another free book is by Wolfgang Hardle and Leopold Simar. I have been working my way through Johnson and Wichern, a book that has been used in the US for over twenty years; you will have to buy this book. |
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"An Introduction to Multivariate Statistical Analysis" Third edition by T. W. Anderson . Wiley series in Probability and Statistics. |
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