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Hello:
Using regression, I need to analyze continuous and categorical IVs, but my DV is continuous. Any suggestions on the method I should use? I have a sample of over 400,000. Kizzy M. Parks, ABD Florida Tech |
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Kizzy,
I'm not sure what you mean by "method". My initial advice would be to use regular, plain, old, regression with your categorical variables dummy coded (or effect coded, same thing). That is, if your categorical variable has n levels, you would create n-1 variables with values of 0 and 1 (the nth level of the initial variable would be indicated by having zeros in all n-1 new variables). Then, I would enter all of the variables into the regression model and go from there. If what you mean by "method" is stepwise, forward, backward, or some other selection algorithm, I have no opinion. Each has its pros and cons and I will defer to the rest of the list. HTH, Lyndsay -----Original Message----- From: SPSSX(r) Discussion [mailto:[hidden email]] On Behalf Of Kizzy M Parks Sent: Tuesday, July 10, 2007 8:55 AM To: [hidden email] Subject: regression help Hello: Using regression, I need to analyze continuous and categorical IVs, but my DV is continuous. Any suggestions on the method I should use? I have a sample of over 400,000. Kizzy M. Parks, ABD Florida Tech |
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No, no, NO! No stepwise. There is little reason to let the computer organize your variables. You should dictate how and when the variables are loaded into the equation based on prior findings, lit review, prevailing theory, logic, temporal contiguity, almost ANYTHING but stepwise selection. See Thompson, B. Stepwise regression and stepwise disciminant analysis not apply here: A guideline editorial Educational and Psychological Measurement, Vol. 55, No. 4, 525-534 (1995) *************************************************************************************************************************************************************** Mark A. Davenport Ph.D. Senior Research Analyst Office of Institutional Research The University of North Carolina at Greensboro 336.256.0395 [hidden email] 'An approximate answer to the right question is worth a good deal more than an exact answer to an approximate question.' --a paraphrase of J. W. Tukey (1962) To: [hidden email] |
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