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The multivariate multilevel model (MVMM) is a multilevel regression approach to estimating and testing the effects of explanatory variables on a set of correlated continuous outcomes. The purpose of this study was to extend previous research on sample size requirements for maximum likelihood (ML) estimation of three-level MVMMs by including random slopes and cross-level interactions in the models. The study also compared the MVMM results to those obtained from corresponding univariate two-level hierarchical linear models (HLMs). Results indicate that sample size requirements for random-coefficients MVMMs were similar to those for HLMs across the conditions investigated in this study.
Wanchen Chang, Boise State University
Susan Natasha Beretvas, The University of Texas - Austin
Keenan A. Pituch, The University of Texas - Austin