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Item Response Theory Modeling for Examinee-selected Items with Rater Effect.

Chen-Wei Liu1, Xue-Lan Qiu2, Wen-Chung Wang2

  • 1The Chinese University of Hong Kong, Sha Tin, Hong Kong.

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|August 28, 2019
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Summary
This summary is machine-generated.

New item response theory (IRT) models address missing not at random (MNAR) data and rater severity in examinee-selected item (ESI) designs. These models improve parameter recovery compared to traditional methods.

Keywords:
examinee-selected itemsmissing not at randomrater severity

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Area of Science:

  • Educational Measurement
  • Psychometrics
  • Statistical Modeling

Background:

  • Examinee-selected item (ESI) designs in large-scale testing present challenges with missing data.
  • Data in ESI designs can be missing not at random (MNAR) due to examinees selecting easier items.
  • Existing item response theory (IRT) models often fail to account for rater effects in ESI designs.

Purpose of the Study:

  • To develop novel IRT models addressing both MNAR data and rater severity in ESI designs.
  • To adapt existing estimation methods for the complexities of ESI designs with rater effects.
  • To evaluate the performance of new models against conventional IRT approaches.

Main Methods:

  • Development of a new IRT model integrating MNAR data and rater severity.
  • Adaptation of conditional maximum likelihood estimation and pairwise estimation for ESI designs.
  • Simulation studies comparing new methods with conventional IRT models.

Main Results:

  • The new IRT model demonstrated good parameter recovery.
  • Conditional maximum likelihood and pairwise estimation methods were effective when Rasch models fit the data.
  • Conventional IRT models produced biased parameter estimates when ignoring MNAR data or rater severity.

Conclusions:

  • The developed IRT models offer a robust solution for ESI designs with MNAR data and rater effects.
  • New estimation methods provide reliable parameter estimates in specific conditions.
  • The findings highlight the limitations of conventional IRT models in complex testing designs.