Relative Robustness of CDMs and (M)IRT in Measuring Growth in Latent Skills.

IF 2.1 3区 心理学 Q2 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Educational and Psychological Measurement Pub Date : 2023-08-01 Epub Date: 2022-08-18 DOI:10.1177/00131644221117194
Qi Helen Huang, Daniel M Bolt
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Abstract

Previous studies have demonstrated evidence of latent skill continuity even in tests intentionally designed for measurement of binary skills. In addition, the assumption of binary skills when continuity is present has been shown to potentially create a lack of invariance in item and latent ability parameters that may undermine applications. In this article, we examine measurement of growth as one such application, and consider multidimensional item response theory (MIRT) as a competing alternative. Motivated by prior findings concerning the effects of skill continuity, we study the relative robustness of cognitive diagnostic models (CDMs) and (M)IRT models in the measurement of growth under both binary and continuous latent skill distributions. We find CDMs to be a less robust way of quantifying growth under misspecification, and subsequently provide a real-data example suggesting underestimation of growth as a likely consequence. It is suggested that researchers should regularly attend to the assumptions associated with the use of latent binary skills and consider (M)IRT as a potentially more robust alternative if unsure of their discrete nature.

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CDMs 和 (M)IRT 在衡量潜在技能增长方面的相对稳健性。
以往的研究已经证明,即使是有意为测量二元技能而设计的测验,也存在潜在技能连续性的证据。此外,在连续性存在的情况下,二元技能的假设已被证明可能会造成项目和潜在能力参数缺乏不变性,从而影响应用。在本文中,我们将成长测量作为其中一种应用进行研究,并考虑将多维项目反应理论(MIRT)作为一种可供选择的替代方法。受先前关于技能连续性影响的研究结果的启发,我们研究了认知诊断模型(CDMs)和(M)IRT 模型在二元和连续潜在技能分布条件下测量成长的相对稳健性。我们发现,认知诊断模型是一种在误设情况下量化成长的不太稳健的方法,并随后提供了一个真实数据示例,表明低估成长很可能是一种后果。我们建议,研究人员应定期关注与使用二元潜技能相关的假设,如果不确定其离散性,可考虑将(M)IRT 作为一种潜在的更稳健的替代方法。
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来源期刊
Educational and Psychological Measurement
Educational and Psychological Measurement 医学-数学跨学科应用
CiteScore
5.50
自引率
7.40%
发文量
49
审稿时长
6-12 weeks
期刊介绍: Educational and Psychological Measurement (EPM) publishes referred scholarly work from all academic disciplines interested in the study of measurement theory, problems, and issues. Theoretical articles address new developments and techniques, and applied articles deal with innovation applications.
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