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Computational procedures for probing interactions in OLS and logistic regression: SPSS and SAS implementations
1School of Communication, Ohio State University, Columbus, Ohio 43210, USA. hayes.338@osu.edu
Understanding interaction effects in research is crucial. This study introduces the Johnson-Neyman technique and macros for probing moderation in statistical models, aiding researchers in analyzing complex relationships.
Area of Science:
- Social Sciences
- Psychology
- Biostatistics
Background:
- Hypothesizing moderated effects, where an independent variable's impact varies with a moderator, is common in research.
- Statistical interactions between independent and moderator variables represent these moderated effects in outcome models.
Purpose of the Study:
- To describe methods for probing significant interaction effects in statistical models.
- To introduce the Johnson-Neyman technique as an alternative to the pick-a-point approach for interaction probing.
- To provide computational tools (SPSS and SAS macros) for simplifying interaction analysis in regression.
Main Methods:
- Description of the pick-a-point method for interaction probing.
- Detailed explanation of the Johnson-Neyman technique for analyzing conditional effects.
- Development and presentation of SPSS and SAS macros for implementing these techniques in ordinary least squares and logistic regression.
Main Results:
- The study facilitates the probing of interactions by offering accessible computational tools.
- The Johnson-Neyman technique provides a more comprehensive understanding of conditional effects compared to pick-a-point.
- Macros simplify the application of these advanced statistical methods for researchers.
Conclusions:
- Accurate probing of statistical interactions is essential for testing specific theoretical predictions.
- The Johnson-Neyman technique and provided macros enhance the ability of researchers to analyze moderated effects.
- These tools support more nuanced interpretations of independent and moderator variable relationships in regression analyses.
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