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Published on: March 1, 2022
Dimensionality assessment in bifactor structures with multiple general factors: A network psychometrics approach
Marcos Jiménez1, Francisco J Abad1, Eduardo Garcia-Garzon2
1Department of Social Psychology and Methodology, Universidad Autonoma de Madrid.
This study compares factor retention methods for complex structures in intelligence and personality research. Exploratory Graph Analysis (EGA) and Parallel Analysis (PA) accurately identified group and general factors, offering robust solutions for bifactor structures.
Area of Science:
- Psychometrics
- Structural Equation Modeling
- Multivariate Statistics
Background:
- Dimensionality research often overlooks factor retention accuracy for complex structures with multiple general factors, common in intelligence, personality, and psychopathology.
- Existing methods for identifying group and general factors may not perform optimally under realistic conditions.
Purpose of the Study:
- To compare the performance of various factor retention methods, including a novel network psychometrics approach (Exploratory Graph Analysis with Louvain clustering - EGA_LV), for identifying group and general factors.
- To evaluate the accuracy of these methods in estimating the number of factors in bifactor structures, particularly those with multiple general factors.
Main Methods:
- Compared Kaiser criterion, empirical Kaiser criterion, Parallel Analysis with Principal Components (PA_PCA) or Principal Axis, and Exploratory Graph Analysis with Louvain clustering (EGA_LV) for group factor estimation.
- Developed and evaluated "second-order" versions of PA_PCA (PAP_CA-FS) and EGA_LV (EGA_LV-FS) using factor scores for general factor estimation.
- Examined the direct multilevel solution from EGA_LV.
- Conducted an extensive simulation study manipulating nine variables, including population error.
Main Results:
- EGA_LV and PA_PCA demonstrated superior performance in identifying the correct number of group factors.
- EGA_LV was more sensitive to high cross-loadings, while PA_PCA excelled with weak group factors and small sample sizes.
- PAP_CA-FS and EGA_LV-FS achieved near-perfect accuracy in estimating the number of general factors.
- EGA_LV was inaccurate in estimating general factors directly.
- EGA-based methods proved robust under conditions likely to be encountered in practice.
Conclusions:
- EGA_LV is highly effective for identifying group factors, especially when cross-loadings are present.
- EGA_LV-FS offers accurate estimation of general factors in bifactor structures.
- The combination of EGA_LV for group factors and EGA_LV-FS for general factors provides a powerful and reliable approach for analyzing complex psychometric structures.
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