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Analyzing and Comparing Univariate, Multivariate, and Bifactor Generalizability Theory Designs for Hierarchically
Walter P Vispoel1, Hyeryung Lee1, Tingting Chen1
1University of Iowa, Iowa City, IA, USA.
Journal of Personality Assessment
|November 8, 2023
Summary
Structural equation models enhance generalizability theory analysis for personality assessments like the Big Five Inventory (BFI-2). Multivariate and bifactor models offer superior generalizability indices and subscale evaluation, improving score reliability insights.
Area of Science:
- Psychometrics
- Personality Psychology
- Quantitative Psychology
Background:
- Generalizability theory (G theory) is crucial for assessing score reliability.
- Structural equation modeling (SEM) offers flexible frameworks for complex G theory designs.
- The Big Five Inventory (BFI-2) provides a robust measure of personality, including multifaceted subdomains.
Purpose of the Study:
- To demonstrate SEM applications for G theory-based univariate, multivariate, and bifactor models.
- To analyze generalizability of multi-occasion BFI-2 data using these SEM designs.
- To evaluate the utility of different G theory models for understanding personality score reliability.
Main Methods:
- Utilized structural equation models (SEM) to implement G theory designs.
- Analyzed multi-occasion data from the expanded Big Five Inventory (BFI-2).
- Employed univariate, multivariate, and bifactor modeling approaches within SEM.
Main Results:
- SEM effectively represents G theory designs for personality assessment.
- Multivariate and bifactor models provide improved generalizability indices for composite scores.
- Bifactor models enable detailed partitioning of score variance and evaluation of subscale contributions.
Conclusions:
- Accounting for item and occasion effects is vital for accurate generalizability.
- Multivariate and bifactor SEM designs offer advanced insights into personality score reliability and dimensionality.
- The study provides practical guidelines and R code for implementing these advanced G theory analyses.
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