Do simple slopes follow-up tests lead us astray? Advancements in the visualization and reporting of interactions.

适度 简单(哲学) 简单线性回归 心理学 散点图 判决 通知 可视化 绘图(图形) 神经质 认知心理学 计算机科学 回归分析 统计 社会心理学 认识论 人格 人工智能 数学 法学 哲学 政治学
作者
Megan C. Finsaas,Brandon L. Goldstein
出处
期刊:Psychological Methods [American Psychological Association]
卷期号:26 (1): 38-60 被引量:65
标识
DOI:10.1037/met0000266
摘要

[Correction Notice: An Erratum for this article was reported online in Psychological Methods on Sep 24 2020 (see record 2020-72092-001). In the article "Do Simple Slopes Follow-Up Tests Lead Us Astray? Advancements in the Visualization and Reporting of Interactions," by Megan C. Finsaas and Brandon L. Goldstein (Psychological Methods, advance online publication. April 20, 2020. http://dx.doi.org/10.1037/ met0000266), Figure 5 contained an error. The second sentence of the caption of Figure 5 should read: "The left plot depicts the region of significance when life stress is acting as the moderator, and the right when neuroticism is acting as the moderator." All versions of this article have been corrected.] Statistical interactions between two continuous variables in linear regression are common in psychological science. As a follow-up analysis of how the moderator impacts the predictor-outcome relationship, researchers often use the pick-a-point simple slopes method. The simple slopes method requires researchers to make two decisions: (a) which moderator values should be used for plotting and testing simple slopes, and (b) which predictor should be considered the moderator. These decisions are meant to be driven by theory, but in practice researchers may use arbitrary conventions or theoretical reasons may not exist. Even when done thoughtfully, simple slopes analysis omits important information about the interaction. Consequently, it is problematic that the simple slopes approach is the primary basis for interpreting interactions. A more nuanced alternative is to utilize the Johnson-Neyman technique in conjunction with a regression plane depicting the interaction effect in three-dimensional space. This approach does not involve picking points but rather shows the slopes at all possible values of the predictor variables and gives both predictors equal weight instead of selecting a de facto moderator. Because this approach is complex and user-friendly implementation tools are lacking, we present a tutorial explaining the Johnson-Neyman technique and how to visualize interactions in 3-D space along with a new open-source tool that completes these procedures. We discuss how this approach facilitates interpretation and communication as well as its implications for replication efforts, transparency, and clinical applications. (PsycInfo Database Record (c) 2021 APA, all rights reserved).
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