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通过同时考虑多个协变量在条件似然框架中检验测量不变性。

Testing measurement invariance in a conditional likelihood framework by considering multiple covariates simultaneously.

作者信息

Draxler Clemens, Kurz Andreas

机构信息

UMIT TIROL - Private University for Health Sciences and Technology, Eduard-Wallnöfer-Zentrum 1, 6060, Hall in Tirol, Austria.

Paris Lodron University Salzburg, Kapitelgasse 4-6, 5020, Salzburg, Austria.

出版信息

Behav Res Methods. 2025 Jan 8;57(1):50. doi: 10.3758/s13428-024-02551-9.

DOI:10.3758/s13428-024-02551-9
PMID:39779538
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC11711259/
Abstract

This article addresses the problem of measurement invariance in psychometrics. In particular, its focus is on the invariance assumption of item parameters in a class of models known as Rasch models. It suggests a mixed-effects or random intercept model for binary data together with a conditional likelihood approach of both estimating and testing the effects of multiple covariates simultaneously. The procedure can also be viewed as a multivariate multiple regression analysis which can be applied in longitudinal designs to investigate effects of covariates over time or different experimental conditions. This work also derives four statistical tests based on asymptotic theory and a parameter-free test suitable in small sample size scenarios. Finally, it outlines generalizations for categorical data in more than two categories. All procedures are illustrated on real-data examples from behavioral research and on a hypothetical data example related to clinical research in a longitudinal design.

摘要

本文探讨心理测量学中的测量不变性问题。具体而言,其重点在于一类称为拉施模型的模型中项目参数的不变性假设。它提出了一种针对二元数据的混合效应或随机截距模型,以及一种同时估计和检验多个协变量效应的条件似然方法。该过程也可被视为一种多元多重回归分析,可应用于纵向设计中,以研究协变量随时间或不同实验条件的影响。这项工作还基于渐近理论推导了四种统计检验,以及一种适用于小样本量情况的无参数检验。最后,它概述了对两类以上分类数据的推广。所有程序均通过行为研究的实际数据示例以及纵向设计中与临床研究相关的假设数据示例进行说明。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/8d34/11711259/5f163e78d3f0/13428_2024_2551_Fig1_HTML.jpg
https://cdn.ncbi.nlm.nih.gov/pmc/blobs/8d34/11711259/5f163e78d3f0/13428_2024_2551_Fig1_HTML.jpg
https://cdn.ncbi.nlm.nih.gov/pmc/blobs/8d34/11711259/5f163e78d3f0/13428_2024_2551_Fig1_HTML.jpg

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本文引用的文献

1
Penalization approaches in the conditional maximum likelihood and Rasch modelling context.条件最大似然和拉施模型背景下的惩罚方法。
Br J Math Stat Psychol. 2023 Feb;76(1):154-191. doi: 10.1111/bmsp.12287. Epub 2022 Sep 14.
2
Power Analysis for the Wald, LR, Score, and Gradient Tests in a Marginal Maximum Likelihood Framework: Applications in IRT.边缘极大似然框架下 Wald、LR、Score 和梯度检验的功效分析:IRT 中的应用。
Psychometrika. 2023 Dec;88(4):1249-1298. doi: 10.1007/s11336-022-09883-5. Epub 2022 Aug 27.
3
The Role of Conditional Likelihoods in Latent Variable Modeling.
条件似然在潜变量建模中的作用。
Psychometrika. 2022 Sep;87(3):799-834. doi: 10.1007/s11336-021-09816-8. Epub 2022 Jan 10.
4
Sample Size Determination Within the Scope of Conditional Maximum Likelihood Estimation with Special Focus on Testing the Rasch Model.在条件最大似然估计范围内确定样本量,特别关注拉施模型的检验
Psychometrika. 2015 Dec;80(4):897-919. doi: 10.1007/s11336-015-9472-y. Epub 2015 Jul 9.
5
Monte Carlo tests of the Rasch model based on scalability coefficients.基于可扩性系数的拉什模型蒙特卡罗检验。
Br J Math Stat Psychol. 2010 Feb;63(Pt 1):101-11. doi: 10.1348/000711009X424200. Epub 2009 Apr 1.