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Application of Asymmetric IRT Modeling to Discrete-Option Multiple-Choice Test Items

机译:非对称IRT建模在离散选择题测试项目中的应用

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Asymmetric IRT models have been shown useful for capturing heterogeneity in the number of latent subprocesses underlying educational test items (Lee and Bolt, 2018a). One potentially useful practical application of such models is toward the scoring of discrete-option multiple-choice (DOMC) items. Under the DOMC format, response options are independently and randomly administered up to the (last) keyed response, and thus the scheduled number of distractor response options to which an examinee may be exposed (and consequently the overall difficulty of the item) can vary. In this paper we demonstrate the applicability of Samejima's logistic positive exponent (LPE) model to response data from an information technology certification test administered using the DOMC format, and discuss its advantages relative to a two-parameter logistic (2PL) model in addressing such effects. Application of the LPE in the context of DOMC items is shown to (1) provide reduced complexity and a superior comparative fit relative to the 2PL, and (2) yield a latent metric with reduced shrinkage at high proficiency levels. The results support the potential use of the LPE as a basis for scoring DOMC items so as to account for effects related to key location.
机译:研究表明,非对称IRT模型可用于捕获教育测试项目潜在的子流程数量中的异质性(Lee和Bolt,2018a)。这种模型的一种可能有用的实际应用是对离散选择多项选择(DOMC)项目进行评分。在DOMC格式下,响应选项被独立且随机地管理,直到(最后一个)关键响应为止,因此受考者可能会接触到的分心器响应选项的预定数量(因此,该项目的总体难度)可能会有所不同。在本文中,我们演示了Samejima的逻辑正指数(LPE)模型对使用DOMC格式进行的信息技术认证测试的响应数据的适用性,并讨论了其相对于两参数逻辑(2PL)模型在解决此类影响方面的优势。 LOPE在DOMC项目中的应用表明:(1)相对于2PL提供了降低的复杂性和出色的比较配合,并且(2)在高熟练水平下产生了减少收缩的潜在指标。结果支持将LPE用作对DOMC项评分的基础,从而可以解决与关键位置有关的影响。

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