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Are fit indices used to test psychopathology structure biased? A simulation study
Ashley L Greene1, Nicholas R Eaton1, Kaiqiao Li1
1Department of Psychology.
Journal of Abnormal Psychology
|July 19, 2019
Summary
Fit indices often misidentify the best structural model for psychopathology data, potentially misleading researchers. This study reveals that commonly used fit indices may unfairly favor the bifactor model, questioning previous findings.
Area of Science:
- Psychometrics
- Psychopathology Research
- Statistical Modeling
Background:
- Structural models offer dimensional alternatives to categorical systems in psychopathology.
- Bifactor and correlated factors models are common, with fit indices used for comparison.
- Previous research indicated potential bias in fit indices within psychological domains.
Purpose of the Study:
- To investigate bias in fit indices for structural models of psychopathology.
- To extend research on fit index bias to the bifactor model, which lacks thorough characterization.
- To examine the impact of model misspecifications on fit index bias using different estimators and data types.
Main Methods:
- Monte Carlo simulations were employed to generate data.
- Binary and positively skewed continuous indicators simulated psychiatric diagnoses and symptom counts.
- Two common estimators, WLSMV and MLR, were used to assess model fit under various misspecifications.
Main Results:
- Complex patterns of bias were observed across estimators, indicator distributions, and misspecifications.
- Fit indices frequently failed to identify the correct data-generating model (correlated factors model).
- No single fit index consistently provided unbiased results across all tested scenarios.
Conclusions:
- Fit index comparisons between bifactor and alternative models in psychopathology may be unreliable.
- Previous studies favoring the bifactor model based solely on fit indices warrant re-evaluation.
- Emphasize substantive interpretability, model equivalence, and robust statistical metrics for evaluating structural models.
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