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混合贝叶斯 Lasso 方法的广义部分确认性因子分析框架。

A Generalized Partially Confirmatory Factor Analysis Framework with Mixed Bayesian Lasso Methods.

机构信息

Faculty of Education, The University of Hong Kong.

出版信息

Multivariate Behav Res. 2022 Nov-Dec;57(6):879-894. doi: 10.1080/00273171.2021.1925520. Epub 2021 May 18.

DOI:10.1080/00273171.2021.1925520
PMID:34003705
Abstract

This research extends the partially confirmatory approach to accommodate mixed types of data and missingness in a unified framework that can address a wide range of the confirmatory-exploratory continuum in factor analysis. A mix of Bayesian adaptive and covariance Lasso procedures was developed to estimate model parameters and regularize the loading structure and local dependence simultaneously. Several model variants were offered with different constraints for identification. The less-constrained variant can achieve sufficient condition for the more-powerful variant, although loading estimates associated with local dependence can be inflated. Parameter recovery was satisfactory, but the information on local dependence was partially lost with categorical data or missingness. A real-life example illustrated how the models can be used to obtain a more discernible loading pattern and to identify items that do not measure what they are supposed to measure. The proposed methodology has been implemented in the R package LAWBL.

摘要

本研究扩展了部分确认方法,以在统一框架内适应混合类型的数据和缺失,该框架可以解决因子分析中广泛的确认-探索连续体。开发了贝叶斯自适应和协方差套索程序的混合体,以同时估计模型参数和正则化加载结构和局部依赖性。提供了几种具有不同识别约束的模型变体。尽管与局部依赖性相关的加载估计可能会膨胀,但约束较少的变体可以实现更强大变体的充分条件。参数恢复令人满意,但带有类别数据或缺失值时,局部依赖性的信息会部分丢失。一个实际的例子说明了这些模型如何用于获得更可识别的加载模式,并识别那些没有测量它们应该测量的内容的项目。所提出的方法已在 R 包 LAWBL 中实现。

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引用本文的文献

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