Literature DB >> 25776804

On the power of the test for cluster bias.

Suzanne Jak1,2, Frans J Oort3.   

Abstract

Cluster bias refers to measurement bias with respect to the clustering variable in multilevel data. The absence of cluster bias implies absence of bias with respect to any cluster-level (level 2) variable. The variables that possibly cause the bias do not have to be measured to test for cluster bias. Therefore, the test for cluster bias serves as a global test of measurement bias with respect to any level 2 variable. However, the validity of the global test depends on the Type I and Type II error rates of the test. We compare the performance of the test for cluster bias with the restricted factor analysis (RFA) test, which can be used if the variable that leads to measurement bias is measured. It appeared that the RFA test has considerably more power than the test for cluster bias. However, the false positive rates of the test for cluster bias were generally around the expected values, while the RFA test showed unacceptably high false positive rates in some conditions. We conclude that if no significant cluster bias is found, still significant bias with respect to a level 2 violator can be detected with an RFA model. Although the test for cluster bias is less powerful, an advantage of the test is that the cause of the bias does not need to be measured, or even known.
© 2015 The British Psychological Society.

Entities:  

Keywords:  cluster bias; measurement bias; multilevel structural equation modelling

Mesh:

Year:  2015        PMID: 25776804     DOI: 10.1111/bmsp.12053

Source DB:  PubMed          Journal:  Br J Math Stat Psychol        ISSN: 0007-1102            Impact factor:   3.380


  3 in total

1.  Multiple Group Analysis in Multilevel Data Across Within-Level Groups: A Comparison of Multilevel Factor Mixture Modeling and Multilevel Multiple-Indicators Multiple-Causes Modeling.

Authors:  Sookyoung Son; Sehee Hong
Journal:  Educ Psychol Meas       Date:  2021-01-19       Impact factor: 3.088

2.  The Importance of Isomorphism for Conclusions about Homology: A Bayesian Multilevel Structural Equation Modeling Approach with Ordinal Indicators.

Authors:  Nigel Guenole
Journal:  Front Psychol       Date:  2016-03-02

3.  Reconsidering Cluster Bias in Multilevel Data: A Monte Carlo Comparison of Free and Constrained Baseline Approaches.

Authors:  Nigel Guenole
Journal:  Front Psychol       Date:  2018-03-02
  3 in total

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