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Approximating Bifactor IRT True-Score Equating With a Projective Item Response Model
1The University of North Carolina at Greensboro, USA.
Item response theory (IRT) true-score equating for bifactor models can use projection as an approximation to numerical integration. Both methods yield very similar results for equating, offering flexibility in analysis.
Area of Science:
- Psychometrics
- Educational Measurement
- Statistical Modeling
Background:
- True-score equating for bifactor models typically involves numerical integration to marginalize specific factors.
- An alternative approach uses projection to approximate numerical integration, offering potential advantages in parameter estimation.
Purpose of the Study:
- To compare the item response theory (IRT) true-score equating results obtained using projection versus numerical integration for bifactor models.
- To evaluate the feasibility of using projection with existing equating software that requires item parameters.
Main Methods:
- The study employed item response theory (IRT) and bifactor models.
- Numerical integration and a projection method were used to obtain marginalized bifactor models.
- Simulation studies were conducted to compare equating results from both methods.
Main Results:
- Simulation results indicated that projection and numerical integration produce highly comparable true-score equating outcomes.
- Projection provides item parameters for the marginalized bifactor model, facilitating use with standard equating software.
Conclusions:
- Projection serves as a viable and effective alternative to numerical integration for IRT true-score equating in bifactor models.
- The similarity in results suggests projection can be readily adopted, enhancing the practical application of equating methods.
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