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An empirical investigation of tests for mediation with respect to four statistical properties.

机译:关于调解测试关于四个统计属性的实证研究。

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摘要

Mediation analysis is increasingly common in the social and behavioral sciences. In these contexts, merely establishing that a relationship between variables exists is often insufficient for the research questions being asked. Importantly, mediation analysis can be used to identify mechanisms underlying observed relationships by attempting to explain how or why given variables are related. Nonetheless, research on the statistical properties of tests for mediation has been limited, leaving educational researchers unclear about relevant strengths and weaknesses of various methods. In part, previous studies have failed to establish a consensus on which procedures are ideal because of inconsistencies in the statistical properties examined (e.g., Type I error rate, bias), differing perspectives on the value of estimating the indirect effect itself, and a focus on normally distributed data. The current study evaluates methods for mediation analysis including the Causal Steps method, the Test of Joint Significance, and bootstrap procedures by (1) simultaneously examining Type I error rate, power, confidence interval coverage rate, and bias, (2) considering normal, symmetric nonnormal, and asymmetric nonnormal distributions, and (3) introducing new extensions for the Test of Joint Significance: the Serlin-Harwell Aligned Ranks Procedure (SHARP) and the Product of Interval Endpoints (PIE). Results indicate that the Test of Joint Significance avoids the statistical pitfalls of other prominent methods, along with increased simplicity in calculation and interpretation.
机译:中介分析在社会科学和行为科学中越来越普遍。在这些情况下,仅仅确定变量之间存在关系常常不足以解决所提出的研究问题。重要的是,通过尝试解释给定变量之间的关系或原因,可以使用中介分析来识别所观察到的关系的潜在机制。尽管如此,对调解测试的统计特性的研究仍然很有限,使教育研究人员不清楚各种方法的相关优势和劣势。在某种程度上,由于所研究的统计属性(例如,I类错误率,偏倚)不一致,对间接效应本身的估计价值存在不同观点,先前的研究未能就哪种程序理想化达成共识。关于正态分布的数据。当前的研究评估了调解分析的方法,包括因果步骤法,联合显着性检验和自举程序,方法是:(1)同时检查I型错误率,功效,置信区间覆盖率和偏差,(2)考虑正常,对称非正态分布和非对称非正态分布,以及(3)为联合显着性检验引入了新的扩展:Serlin-Harwell排列秩次程序(SHARP)和区间端点乘积(PIE)。结果表明,联合显着性检验避免了其他突出方法的统计缺陷,并且在计算和解释方面更加简便。

著录项

  • 作者

    Atwood, Amy K.;

  • 作者单位

    The University of Wisconsin - Madison.;

  • 授予单位 The University of Wisconsin - Madison.;
  • 学科 Education Educational Psychology.
  • 学位 Ph.D.
  • 年度 2011
  • 页码 56 p.
  • 总页数 56
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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