Resampling and Distribution of the Product Methods for Testing Indirect Effects in Complex Models

重采样 I类和II类错误 统计 置信区间 数学 统计假设检验 样本量测定 对比度(视觉) 标准误差 计量经济学 计算机科学 人工智能
作者
Jason Williams,David P. MacKinnon
出处
期刊:Structural Equation Modeling [Taylor & Francis]
卷期号:15 (1): 23-51 被引量:1195
标识
DOI:10.1080/10705510701758166
摘要

Recent advances in testing mediation have found that certain resampling methods and tests based on the mathematical distribution of 2 normal random variables substantially outperform the traditional z test. However, these studies have primarily focused only on models with a single mediator and 2 component paths. To address this limitation, a simulation was conducted to evaluate these alternative methods in a more complex path model with multiple mediators and indirect paths with 2 and 3 paths. Methods for testing contrasts of 2 effects were evaluated also. The simulation included 1 exogenous independent variable, 3 mediators and 2 outcomes and varied sample size, number of paths in the mediated effects, test used to evaluate effects, effect sizes for each path, and the value of the contrast. Confidence intervals were used to evaluate the power and Type I error rate of each method, and were examined for coverage and bias. The bias-corrected bootstrap had the least biased confidence intervals, greatest power to detect nonzero effects and contrasts, and the most accurate overall Type I error. All tests had less power to detect 3-path effects and more inaccurate Type I error compared to 2-path effects. Confidence intervals were biased for mediated effects, as found in previous studies. Results for contrasts did not vary greatly by test, although resampling approaches had somewhat greater power and might be preferable because of ease of use and flexibility.
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