knitr::opts_chunk$set(collapse = TRUE, comment = "#>", dev = "png", fig.width = 7, fig.height = 3.5, message = FALSE, warning = FALSE) options(width = 800, tibble.width = Inf)
This document describes how to plot marginal effects of interaction terms from various regression models, using the
plot_model() is a generic plot-function, which accepts many model-objects, like
plot_model() allows to create various plot tyes, which can be defined via the
type-argument. The default is
type = "fe", which means that fixed effects (model coefficients) are plotted. To plot marginal effects of interaction terms, call
type = "pred"to plot predicted values (marginal effects) for specific model terms, including interaction terms.
type = "eff", which is similar to
type = "pred", however, discrete predictors are held constant at their proportions (not reference level).
type = "int"to plot marginal effects of interaction terms in a more convenient way.
plot_model() supports labelled data and automatically uses variable and value labels to annotate the plot. This works with most regression modelling functions.
Note: To better understand the principle of plotting interaction terms, it might be helpful to read the vignette on marginal effects first.
To plot marginal effects of interaction terms, at least two model terms need to be specified (the terms that define the interaction) in the
terms-argument, for which the effects are computed. To plot marginal effects for three-way-interactions, all three terms need to be specified in
A convenient way to automatically plot interactions is
type = "int", which scans the model formula for interaction terms and then uses these as
library(sjPlot) library(sjmisc) library(ggplot2) data(efc) theme_set(theme_sjplot()) # make categorical efc$c161sex <- to_factor(efc$c161sex) # fit model with interaction fit <- lm(neg_c_7 ~ c12hour + barthtot * c161sex, data = efc) plot_model(fit, type = "pred", terms = c("barthtot", "c161sex"))
type = "int", no terms need to be specified. Note that this plot type automatically uses the first interaction term in the formula for the x-axis, while the second term is used as grouping factor. Furthermore, if continuous variables are used as second term, you can specify preset-values for this term with the
mdrt.values-argument, which are then used as grouping levels.
In this example, the second term is a factor with two levels (male/female), so there is no need for choosing specific values for the moderator.
plot_model(fit, type = "int")
To switch the terms, in this example barthtot and c161sex, simply switch the order of these terms on the
terms-argument and use
type = "pred".
plot_model(fit, type = "pred", terms = c("c161sex", "barthtot [0, 100]"))
To switch the terms for plot-type
type = "int", you need to re-fit the model and change the formula accordingly, i.e. using c161sex as first term in the interaction.
# fit model with interaction, switching terms in formula fit <- lm(neg_c_7 ~ c12hour + c161sex * barthtot, data = efc) plot_model(fit, type = "int")
By default, for continuous variables, the minimum and maximum values are chosen as grouping levels, which are 0 and 100 - that's why the previous two plots are identical. You have other options as well, e.g. the mean-value and +/- 1 standard deviation (as suggested by Cohen and Cohen for continuous variables and popularized by Aiken and West 1991), which can be specified using
plot_model(fit, type = "int", mdrt.values = "meansd")
terms-argument accepts up to three model terms, you can also compute marginal effects for a 3-way-interaction.
# fit model with 3-way-interaction fit <- lm(neg_c_7 ~ c12hour * barthtot * c161sex, data = efc) # select only levels 30, 50 and 70 from continuous variable Barthel-Index plot_model(fit, type = "pred", terms = c("c12hour", "barthtot [30,50,70]", "c161sex"))
type = "int" will automatically plot the interaction terms, however, using
mdrt.values = "minmax" as default - in this case, the "levels" 0 and 100 from continuous variable barthtot are chosen by default.
plot_model(fit, type = "int")
Aiken and West (1991). Multiple Regression: Testing and Interpreting Interactions.
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