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Evaluating Anchor-Item Designs for Concurrent Calibration With the GGUM
Seang-Hwane Joo1, Philseok Lee2, Stephen Stark1
1University of South Florida, Tampa, FL, USA.
Applied Psychological Measurement
|June 9, 2018
Summary
Concurrent calibration with the generalized graded unfolding model (GGUM) is effective for large item banks. A block-interlaced anchor-item design offers the best parameter recovery for ideal point item response theory models.
Area of Science:
- Psychometrics
- Educational Measurement
- Item Response Theory
Background:
- Concurrent calibration with anchor items is efficient for developing large item banks for continuous testing.
- Research on concurrent calibration for ideal point item response theory (IRT) models, specifically the generalized graded unfolding model (GGUM), is limited.
- Existing anchor-item designs effective for dominance IRT models may not directly translate to ideal point IRT models.
Purpose of the Study:
- To develop software for concurrent calibration using the generalized graded unfolding model (GGUM).
- To compare the effectiveness of different GGUM anchor-item designs for parameter recovery.
- To provide practical guidelines for practitioners using ideal point IRT models in computer adaptive testing (CAT).
Main Methods:
- A Monte Carlo simulation study was conducted.
- Three different anchor-item designs were evaluated.
- Parameter recovery was assessed under vertical and horizontal linking scenarios for the GGUM.
Main Results:
- The block-interlaced anchor-item design demonstrated superior parameter recovery across most conditions.
- The study identified specific anchor-item designs that perform well within the GGUM framework.
- Empirical evidence supports the efficacy of concurrent calibration for ideal point IRT models.
Conclusions:
- Concurrent calibration with the GGUM is a viable and effective method for creating large item banks.
- The block-interlaced design is recommended for practitioners implementing anchor-item strategies with the GGUM.
- Findings inform best practices for pretest designs in ideal point computer adaptive testing (CAT).
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