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      Recent Methods for the Study of Measurement Invariance With Many Groups : Alignment and Random Effects

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      Sociological Methods & Research
      SAGE Publications

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          Multiple-Group Factor Analysis Alignment

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            Detecting differential item functioning with confirmatory factor analysis and item response theory: toward a unified strategy.

            In this article, the authors developed a common strategy for identifying differential item functioning (DIF) items that can be implemented in both the mean and covariance structures method (MACS) and item response theory (IRT). They proposed examining the loadings (discrimination) and the intercept (location) parameters simultaneously using the likelihood ratio test with a free-baseline model and Bonferroni corrected critical p values. They compared the relative efficacy of this approach with alternative implementations for various types and amounts of DIF, sample sizes, numbers of response categories, and amounts of impact (latent mean differences). Results indicated that the proposed strategy was considerably more effective than an alternative approach involving a constrained-baseline model. Both MACS and IRT performed similarly well in the majority of experimental conditions. As expected, MACS performed slightly worse in dichotomous conditions but better than IRT in polytomous cases where sample sizes were small. Also, contrary to popular belief, MACS performed well in conditions where DIF was simulated on item thresholds (item means), and its accuracy was not affected by impact. (c) 2006 APA, all rights reserved
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              A general model for the analysis of multilevel data

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                Author and article information

                Journal
                Sociological Methods & Research
                Sociological Methods & Research
                SAGE Publications
                0049-1241
                1552-8294
                December 11 2017
                April 21 2017
                :
                :
                : 004912411770148
                Article
                10.1177/0049124117701488
                db059571-021a-4535-8693-5df0f45e7ce6
                © 2017
                History

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