4.2 Article

A Two-Level Adaptive Test Battery

出版社

SAGE PUBLICATIONS INC
DOI: 10.3102/10769986231209447

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ability estimation; adaptive testing; Bayesian optimality; Gibbs sampler; item response models; MCMC algorithm

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This paper presents a test battery with two different levels of adaptation: a within-subtest level for item selection and a between-subtest level for transitioning. The battery uses a two-level model and an optimized MCMC algorithm to update ability parameters, select items based on Bayesian optimality, and move adaptively between subtests. The algorithm shows rapid convergence and simple posterior calculations, making it suitable for real-world applications without noticeable latency. An empirical study demonstrates that the battery achieves accuracy rates similar to traditional one-level adaptive testing with longer subtests.
A test battery with two different levels of adaptation is presented: a within-subtest level for the selection of the items in the subtests and a between-subtest level to move from one subtest to the next. The battery runs on a two-level model consisting of a regular response model for each of the subtests extended with a second level for the joint distribution of their abilities. The presentation of the model is followed by an optimized MCMC algorithm to update the posterior distribution of each of its ability parameters, select the items to Bayesian optimality, and adaptively move from one subtest to the next. Thanks to extremely rapid convergence of the Markov chain and simple posterior calculations, the algorithm can be used in real-world applications without any noticeable latency. Finally, an empirical study with a battery of short diagnostic subtests is shown to yield score accuracies close to traditional one-level adaptive testing with subtests of double lengths.

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