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Testing the Performance of Level-Specific Fit Evaluation in MCFA Models With Different Factor Structures Across
1Kyungpook National University, Daegu, Republic of Korea.
Level-specific (LS) fit evaluation outperforms simultaneous (SI) evaluation in multilevel confirmatory factor analysis (MCFA) models. LS fit indices performance depends on intraclass correlation (ICC), group size (GS), and misspecification type (MT).
Area of Science:
- Multilevel Confirmatory Factor Analysis (MCFA)
- Statistical Modeling
- Psychometrics
Background:
- Assessing model fit is crucial in MCFA.
- Previous research primarily focused on simpler MCFA structures.
- The performance of fit evaluation methods under complex, multi-level factor structures requires further investigation.
Purpose of the Study:
- To compare level-specific (LS) and simultaneous (SI) fit evaluation performance in MCFA.
- To examine performance across MCFA models with varying factor structures at different levels.
- To investigate the influence of intraclass correlation (ICC) and misspecification type (MT) on fit evaluation.
Main Methods:
- A Monte Carlo simulation study was employed.
- MCFA models with different factor structures across levels were simulated.
- The impact of ICC, group size (GS), and MT on LS and SI fit evaluation was analyzed.
Main Results:
- LS fit evaluation demonstrated superior performance over SI in detecting between-group misspecification.
- The effectiveness of LS fit indices was contingent upon ICC, GS, and MT.
- Root Mean Square Error of Approximation (RMSEA) performance improved with increased GS and ICC for between-level models.
- Standardized Root Mean Squared Residual (SRMR) performance enhanced with higher ICC, particularly for structural misspecification.
Conclusions:
- LS fit evaluation is recommended for detecting misspecification in MCFA, especially at the between-group level.
- Researchers should consider ICC, GS, and MT when interpreting LS fit indices.
- Findings provide valuable guidance for model evaluation in complex multilevel data structures.
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