Nonparametric CD‐CAT for multiple‐choice items: Item selection method and Q‐optimality

Author:

Wang Yu1ORCID,Chiu Chia‐Yi2,Köhn Hans Friedrich3

Affiliation:

1. University of Minnesota, Twin Cities Minneapolis Minnesota USA

2. Columbia University New York New York USA

3. University of Illinois Urbana‐Champaign Urbana Illinois USA

Abstract

AbstractComputerized adaptive testing for cognitive diagnosis (CD‐CAT) achieves remarkable estimation efficiency and accuracy by adaptively selecting and then administering items tailored to each examinee. The process of item selection stands as a pivotal component of a CD‐CAT algorithm, with various methods having been developed for binary responses. However, multiple‐choice (MC) items, an important item type that allows for the extraction of richer diagnostic information from incorrect answers, have been underemphasized. Currently, the Jensen–Shannon divergence (JSD) index introduced by Yigit et al. (Applied Psychological Measurement, 2019, 43, 388) is the only item selection method exclusively designed for MC items. However, the JSD index requires a large sample to calibrate item parameters, which may be infeasible when there is only a small or no calibration sample. To bridge this gap, the study first proposes a nonparametric item selection method for MC items (MC‐NPS) by implementing novel discrimination power that measures an item's ability to effectively distinguish among different attribute profiles. A Q‐optimal procedure for MC items is also developed to improve the classification during the initial phase of a CD‐CAT algorithm. The effectiveness and efficiency of the two proposed algorithms were confirmed by simulation studies.

Publisher

Wiley

Reference16 articles.

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