具有可错测量的元分析结构方程模型

Timo Gnambs, Marie-Ann Sengewald
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引用次数: 1

摘要

摘要元分析结构方程模型(MASEM)结合了元分析的优势和路径模型的灵活性,使用汇总统计来解决多变量研究问题。由于许多研究问题涉及潜在构念,如果没有正确认识到研究变量的不可靠性,测量误差可能会扭曲MASEMs中的效果估计。因此,综合蒙特卡罗模拟评估了测量误差对不同中介模型的MASEM结果的影响。这些分析表明,MASEM中的点估计被扭曲了多达三分之一的真实效果,而在某些情况下,置信区间显示的覆盖率不足10%。然而,使用衰减调整有助于在masem中恢复大部分未失真的点和区间估计。这些发现强调,具有不可靠测量的masem通常会产生高度扭曲的结果。我们鼓励应用研究人员定期采用考虑masem衰减的调整方法。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Meta-Analytic Structural Equation Modeling With Fallible Measurements
Abstract. Meta-analytic structural equation modeling (MASEM) combines the strengths of meta-analysis with the flexibility of path models to address multivariate research questions using summary statistics. Because many research questions refer to latent constructs, measurement error can distort effect estimates in MASEMs if the unreliability of study variables is not properly acknowledged. Therefore, a comprehensive Monte Carlo simulation evaluated the impact of measurement error on MASEM results for different mediation models. These analyses showed that point estimates in MASEM were distorted by up to a third of the true effect, while confidence intervals exhibited undercoverage that were less than 10% in some situations. However, the use of adjustments for attenuation facilitated recovering largely undistorted point and interval estimates in MASEMs. These findings emphasize that MASEMs with fallible measurements can often yield highly distorted results. We encourage applied researchers to regularly adopt adjustment methods that account for attenuation in MASEMs.
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