Abstract

A Monte Carlo study compared 14 methods to test the statistical significance of the intervening variable effect. An intervening variable (mediator) transmits the effect of an independent variable to a dependent variable. The commonly used R. M. Baron and D. A. Kenny (1986) approach has low statistical power. Two methods based on the distribution of the product and 2 difference-in-coefficients methods have the most accurate Type I error rates and greatest statistical power except in 1 important case in which Type I error rates are too high. The best balance of Type I error and statistical power across all cases is the test of the joint significance of the two effects comprising the intervening variable effect.

Keywords

Type I and type II errorsStatisticsStatistical significanceStatistical hypothesis testingVariable (mathematics)Statistical powerVariablesMediationMonte Carlo methodMathematicsEconometrics

MeSH Terms

HumansModelsPsychological

Affiliated Institutions

Related Publications

A Direct Approach to False Discovery Rates

Summary Multiple-hypothesis testing involves guarding against much more complicated errors than single-hypothesis testing. Whereas we typically control the type I error rate for...

2002 Journal of the Royal Statistical Soci... 5607 citations

Publication Info

Year
2002
Type
article
Volume
7
Issue
1
Pages
83-104
Citations
8945
Access
Closed

Social Impact

Social media, news, blog, policy document mentions

Citation Metrics

8945
OpenAlex
433
Influential
6554
CrossRef

Cite This

David P. MacKinnon, Chondra M. Lockwood, Jeanne M. Hoffman et al. (2002). A comparison of methods to test mediation and other intervening variable effects.. Psychological Methods , 7 (1) , 83-104. https://doi.org/10.1037/1082-989x.7.1.83

Identifiers

DOI
10.1037/1082-989x.7.1.83
PMID
11928892
PMCID
PMC2819363

Data Quality

Data completeness: 86%