Literature DB >> 24571376

Polytomous multilevel testlet models for testlet-based assessments with complex sampling designs.

Hong Jiao1, Yuan Zhang.   

Abstract

Applications of standard item response theory models assume local independence of items and persons. This paper presents polytomous multilevel testlet models for dual dependence due to item and person clustering in testlet-based assessments with clustered samples. Simulation and survey data were analysed with a multilevel partial credit testlet model. This model was compared with three alternative models - a testlet partial credit model (PCM), multilevel PCM, and PCM - in terms of model parameter estimation. The results indicated that the deviance information criterion was the fit index that always correctly identified the true multilevel testlet model based on the quantified evidence in model selection, while the Akaike and Bayesian information criteria could not identify the true model. In general, the estimation model and the magnitude of item and person clustering impacted the estimation accuracy of ability parameters, while only the estimation model and the magnitude of item clustering affected the item parameter estimation accuracy. Furthermore, ignoring item clustering effects produced higher total errors in item parameter estimates but did not have much impact on the accuracy of ability parameter estimates, while ignoring person clustering effects yielded higher total errors in ability parameter estimates but did not have much effect on the accuracy of item parameter estimates. When both clustering effects were ignored in the PCM, item and ability parameter estimation accuracy was reduced.
© 2014 The British Psychological Society.

Entities:  

Keywords:  Akaike information criterion; Bayesian analysis; Bayesian information criterion; Markov chain Monte Carlo; deviance information criterion; local dependence; local item dependence; model fit; partial credit model; polytomous multilevel testlet model

Mesh:

Year:  2014        PMID: 24571376     DOI: 10.1111/bmsp.12035

Source DB:  PubMed          Journal:  Br J Math Stat Psychol        ISSN: 0007-1102            Impact factor:   3.380


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