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在因子混合建模中纳入协变量:在模型误设定和过拟合下评估一步法和三步法。

Covariate inclusion in factor mixture modeling: Evaluating one-step and three-step approaches under model misspecification and overfitting.

机构信息

Department of Psychology, University of Massachusetts Lowell, Lowell, MA, 01854, USA.

Department of Educational Studies in Psychology, Research Methodology, and Counseling, University of Alabama, Tuscaloosa, AL, 35487, USA.

出版信息

Behav Res Methods. 2023 Sep;55(6):3281-3296. doi: 10.3758/s13428-022-01964-8. Epub 2022 Sep 12.

DOI:10.3758/s13428-022-01964-8
PMID:36097102
Abstract

Factor mixture modeling (FMM) has been increasingly used in behavioral and social sciences to examine unobserved population heterogeneity. Covariates (e.g., gender, race) are often included in FMM to help understand the formation and characterization of latent subgroups or classes. This Monte Carlo simulation study evaluated the performance of one-step and three-step approaches to covariate inclusion across three scenarios, i.e., correct specification (study 1), model misspecification (study 2), and model overfitting (study 3), in terms of direct covariate effects on factors. Results showed that the performance of these two approaches was comparable when class separation was large and the specification of covariate effect was correct. However, one-step FMM had better class enumeration than the three-step approach when class separation was poor, and was more robust to the misspecification or overfitting concerning direct covariate effects. Recommendations regarding covariate inclusion approaches are provided herein depending on class separation and sample size. Large sample size (1000 or more) and the use of sample size-adjusted BIC (saBIC) in class enumeration are recommended.

摘要

因子混合建模 (FMM) 在行为和社会科学中被越来越多地用于检验未观察到的人群异质性。协变量(例如,性别、种族)通常被包含在 FMM 中,以帮助理解潜在子群体或类别的形成和特征。本蒙特卡罗模拟研究评估了一步法和三步法在三种情况下纳入协变量的表现,即正确的规格说明(研究 1)、模型误设定(研究 2)和模型过拟合(研究 3),就因子上的直接协变量效应而言。结果表明,当类别分离较大且协变量效应的规格说明正确时,这两种方法的性能相当。然而,当类别分离较差时,一步法 FMM 在类别枚举方面优于三步法,并且对直接协变量效应的误设定或过拟合更具鲁棒性。根据类别分离和样本量,提供了有关协变量纳入方法的建议。建议在类别枚举中使用大样本量(1000 个或更多)和样本量调整的 BIC(saBIC)。

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本文引用的文献

1
Testing Measurement Invariance Across Unobserved Groups: The Role of Covariates in Factor Mixture Modeling.跨未观察群体检验测量不变性:协变量在因子混合模型中的作用。
Educ Psychol Meas. 2021 Feb;81(1):61-89. doi: 10.1177/0013164420925122. Epub 2020 May 28.
2
A Comparison of Mixture Modeling Approaches in Latent Class Models With External Variables Under Small Samples.小样本下具有外部变量的潜在类别模型中混合建模方法的比较
Educ Psychol Meas. 2018 Dec;78(6):925-951. doi: 10.1177/0013164417726828. Epub 2017 Sep 6.
3
Investigating Approaches to Estimating Covariate Effects in Growth Mixture Modeling: A Simulation Study.
生长混合模型中估计协变量效应的方法研究:一项模拟研究
Educ Psychol Meas. 2017 Oct;77(5):766-791. doi: 10.1177/0013164416653789. Epub 2016 Jun 15.
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J Fam Psychol. 2017 Dec;31(8):1051-1062. doi: 10.1037/fam0000355. Epub 2017 Oct 19.
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An evaluation of the use of covariates to assist in class enumeration in linear growth mixture modeling.在线性增长混合模型中使用协变量辅助类别枚举的评估。
Behav Res Methods. 2017 Jun;49(3):1179-1190. doi: 10.3758/s13428-016-0778-1.
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The impact of total and partial inclusion or exclusion of active and inactive time invariant covariates in growth mixture models.生长混合模型中活跃和不活跃的时间不变协变量的完全纳入和部分纳入或排除的影响。
Psychol Methods. 2017 Mar;22(1):166-190. doi: 10.1037/met0000084. Epub 2016 Sep 19.
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Statistical Power to Detect the Correct Number of Classes in Latent Profile Analysis.潜在剖面分析中检测正确类别数目的统计功效。
Struct Equ Modeling. 2013 Oct 1;20(4):640-657. doi: 10.1080/10705511.2013.824781.
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The short form of the revised almost perfect scale.修订后几乎完美量表的简表形式。
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On Inclusion of Covariates for Class Enumeration of Growth Mixture Models.关于生长混合模型类别枚举中协变量的纳入
Multivariate Behav Res. 2011;46(2):266-302. doi: 10.1080/00273171.2011.556549.