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简约项目反应理论建模与负对数-对数链接:拐点偏移的作用。

Parsimonious item response theory modeling with the negative log-log link: The role of inflection point shift.

机构信息

Laureate Institute for Brain Research, Tulsa, OK, USA.

Department of Educational, School, and Counseling Psychology, University of Missouri, Columbia, MO, USA.

出版信息

Behav Res Methods. 2024 Aug;56(5):4385-4402. doi: 10.3758/s13428-023-02189-z. Epub 2023 Aug 3.

DOI:10.3758/s13428-023-02189-z
PMID:37537489
Abstract

In item response theory (IRT) modeling, the magnitude of the lower and upper asymptote parameters determines the degree to which the inflection point shifts above or below P = 0.50. The current study examines the one-parameter negative log-log model (NLLM), which is characterized by a downward shift in the inflection point, among other distinctive psychometric properties. After detailing the statistical foundations of the NLLM, we present a series of simulation studies to establish item and person parameter estimation accuracy and to demonstrate that this parsimonious model addresses the "slipping" effect (i.e., unexpectedly incorrect answers) via an inflection point < 0.50 rather than through computationally difficult estimation of the upper asymptote. We then provide further support for these simulation results through empirical data analysis. Finally, we discuss how the NLLM contributes to recent methodological literature on the utility of asymmetric IRT models.

摘要

在项目反应理论 (IRT) 建模中,下渐近和上渐近参数的大小决定了拐点向上或向下移动超过 P = 0.50 的程度。本研究检验了单参数负对数-对数模型 (NLLM),该模型的特点是拐点向下移动,以及其他独特的心理测量特性。在详细介绍 NLLM 的统计基础后,我们进行了一系列模拟研究,以确定项目和个体参数估计的准确性,并证明这个简约模型通过拐点 < 0.50 而不是通过计算上渐近的困难估计来解决“滑动”效应(即,意外错误的答案)。然后,我们通过实证数据分析进一步支持这些模拟结果。最后,我们讨论了 NLLM 如何为最近关于非对称 IRT 模型效用的方法学文献做出贡献。

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Parsimonious item response theory modeling with the negative log-log link: The role of inflection point shift.简约项目反应理论建模与负对数-对数链接:拐点偏移的作用。
Behav Res Methods. 2024 Aug;56(5):4385-4402. doi: 10.3758/s13428-023-02189-z. Epub 2023 Aug 3.
2
Parsimonious asymmetric item response theory modeling with the complementary log-log link.简约非对称项目反应理论模型与互补对数链接。
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本文引用的文献

1
Parsimonious asymmetric item response theory modeling with the complementary log-log link.简约非对称项目反应理论模型与互补对数链接。
Behav Res Methods. 2023 Jan;55(1):200-219. doi: 10.3758/s13428-022-01824-5. Epub 2022 Mar 30.
2
Computation and application of generalized linear mixed model derivatives using lme4.使用lme4进行广义线性混合模型导数的计算与应用。
Psychometrika. 2022 Sep;87(3):1173-1193. doi: 10.1007/s11336-022-09840-2. Epub 2022 Feb 3.
3
Matching IRT Models to Patient-Reported Outcomes Constructs: The Graded Response and Log-Logistic Models for Scaling Depression.
匹配 IRT 模型与患者报告结局结构:用于抑郁量表的等级反应和对数逻辑模型。
Psychometrika. 2021 Sep;86(3):800-824. doi: 10.1007/s11336-021-09802-0. Epub 2021 Aug 31.
4
Metric Stability in Item Response Models.项目反应模型中的度量稳定性
Multivariate Behav Res. 2022 Jan-Feb;57(1):94-111. doi: 10.1080/00273171.2020.1809980. Epub 2020 Sep 2.
5
Reciprocal relations in categorical variables.分类变量的相互关系。
Psychol Methods. 2020 Dec;25(6):708-725. doi: 10.1037/met0000257. Epub 2020 Feb 27.
6
Sources of Error in IRT Trait Estimation.IRT特质估计中的误差来源。
Appl Psychol Meas. 2018 Jul;42(5):359-375. doi: 10.1177/0146621617733955. Epub 2017 Oct 6.
7
Alternative Approaches to Addressing Non-Normal Distributions in the Application of IRT Models to Personality Measures.解决人格测量中应用IRT 模型时非正态分布问题的其他方法。
J Pers Assess. 2018 Jul-Aug;100(4):363-374. doi: 10.1080/00223891.2017.1381969. Epub 2017 Oct 31.
8
Asymmetric Item Characteristic Curves and Item Complexity: Insights from Simulation and Real Data Analyses.非对称项目特征曲线和项目复杂度:来自模拟和真实数据分析的见解。
Psychometrika. 2018 Jun;83(2):453-475. doi: 10.1007/s11336-017-9586-5. Epub 2017 Sep 25.
9
On the Complexity of Item Response Theory Models.项目反应理论模型的复杂性
Multivariate Behav Res. 2017 Jul-Aug;52(4):465-484. doi: 10.1080/00273171.2017.1309262. Epub 2017 Apr 20.
10
Item response theory and the measurement of psychiatric constructs: some empirical and conceptual issues and challenges.项目反应理论与精神科构念的测量:一些实证、概念问题及挑战
Psychol Med. 2016 Jul;46(10):2025-39. doi: 10.1017/S0033291716000520. Epub 2016 Apr 8.