贝叶斯因子选择在一种混合方法的确认因子分析的选择.
1Department of Biostatistics, University at Buffalo, State University of New York, Buffalo, NY, USA.
Journal of applied statistics
|November 7, 2024
概括
本研究引入了贝叶斯的确认因子分析 (CFA) 方法,可以准确识别复杂的潜在结构,包括双因子模型中的交叉负载. 该方法改善了与健康有关的生活质量调查的模型选择.
科学领域:
- 心理测量 心理测量 心理测量
- 统计建模 统计建模
- 医疗保健服务研究 医疗服务研究
背景情况:
- 确认式因子分析 (CFA) 使用各种因子结构,如高阶和双因子模型来研究潜在变量.
- 测量变量可以在多个组因子上表现出交叉负载,小或中等的非零负载,使结构识别复杂化.
- 准确和可识别的潜在结构对于评估CFA模型中构造的影响至关重要.
研究的目的:
- 讨论交叉负载的双因素模型的识别条件.
- 实施贝叶斯变量选择,用于采用尖峰和板块先验的交叉负载的双因素结构.
- 评估拟议方法在准确识别潜在结构方面的性能.
主要方法:
- 采用贝叶斯变量选择与尖峰和板块先验,以允许双因素结构的交叉负载.
- 评估了所有组因子负载的包含概率,利用已知的结构信息.
- 进行了蒙特卡洛模拟研究,以将拟议的方法与现有技术进行比较.
主要成果:
- 与其他可用的方法相比,提出的贝叶斯方法证明了更准确地识别潜在结构.
- 对SF-12版本2尺度的应用导致了一种更节的模型,具有优越的适应指数.
- 选择的模型表现优于使用前选择和严格的双因素模型的模型.
结论:
- 开发的贝叶斯变量选择方法有效地处理双因素模型中的交叉负载,增强结构识别.
- 这种方法为分析复杂的潜在变量提供了一个更节和更适合的模型,如SF-12尺度所示.
- 这些方法为需要在复杂的测量结构中评估构造的研究人员提供了强大的工具.
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