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Measurement Invariance in Longitudinal Bifactor Models: Review and Application Based on the p Factor
Sharon A S Neufeld1, Michelle St Clair2, Jeannette Brodbeck3
1University of Cambridge, UK.
Longitudinal measurement invariance (MI) testing is crucial for interpreting changes in bifactor models over time. This study provides recommendations for assessing MI in bifactor models, enhancing the reliability of research findings.
Area of Science:
- Psychometrics
- Developmental Psychology
- Statistical Modeling
Background:
- Bifactor models are widely used for studying lifespan changes in psychopathology and cognition.
- Longitudinal measurement invariance (MI) testing is essential for valid interpretation of construct change over time.
- Current MI testing in bifactor models is infrequent and inconsistent, with limited simulation research.
Purpose of the Study:
- To review existing literature on MI testing in bifactor models.
- To provide recommendations for assessing MI in bifactor models based on simulation studies.
- To demonstrate the application of these recommendations using an empirical example.
Main Methods:
- Systematic review of MI simulation literature for bifactor and related models.
- Development of guidelines for assessing MI in bifactor models.
- Application of guidelines to an empirical dataset examining the general psychopathology factor (p).
Main Results:
- Only one prior study examined MI in bifactor models under restricted conditions.
- The study proposes recommendations for MI assessment, considering estimator choice and missing data.
- An empirical example demonstrated residual MI across gender and time for the general psychopathology factor (p).
Conclusions:
- Established MI guidelines enhance the confidence and comparability of findings from bifactor models.
- Further research is needed to refine MI guidelines, especially concerning model complexity and indicator count.
- The proposed guidelines facilitate more reliable interpretation of longitudinal changes in latent constructs studied with bifactor models.
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