Check model quality of binomial logistic regression models.
Name of independent variable from
Numeric, the number of bins to divide the data. If
Further argument like
Binned residual plots are achieved by “dividing the data into
categories (bins) based on their fitted values, and then plotting
the average residual versus the average fitted value for each bin.”
(Gelman, Hill 2007: 97). If the model were true, one would
expect about 95\
term is not
NULL, one can compare the residuals in
relation to a specific model predictor. This may be helpful to check if a
term would fit better when transformed, e.g. a rising and falling pattern
of residuals along the x-axis is a signal to consider taking the logarithm
of the predictor (cf. Gelman and Hill 2007, pp. 97-98).
A data frame representing the data that is mapped in the accompanying plot. In case all residuals are inside the error bounds, points are black. If some of the residuals are outside the error bounds (indicated by the grey-shaded area), blue points indicate residuals that are OK, while red points indicate model under- or over-fitting for the relevant range of estimated probabilities.
binned_residuals() returns a data frame, the default
action for the result is printing. However, the
binned_residuals() actually creates a plot. For further
modifications of the plot, use
print() and add ggplot-layers to the
return values, e.g.
print(binned_residuals(model)) + see::scale_color_pizza().
Gelman, A., & Hill, J. (2007). Data analysis using regression and multilevel/hierarchical models. Cambridge; New York: Cambridge University Press.
1 2 3 4 5 6 7 8 9 10
Loading required package: see Warning: Probably bad model fit. Only about 50% of the residuals are inside the error bounds. xbar ybar n x.lo x.hi se group 1 0.03786483 -0.03786483 5 0.01744776 0.06917366 0.01937882 no 2 0.09514191 -0.09514191 5 0.07087498 0.15160143 0.02873921 no 3 0.25910531 0.07422802 6 0.17159955 0.35374001 0.43367801 yes 4 0.47954643 -0.07954643 5 0.38363314 0.54063600 0.50744089 yes 5 0.71108931 0.28891069 5 0.57299903 0.89141359 0.11199575 no 6 0.97119262 -0.13785929 6 0.91147360 0.99815623 0.30981245 yes
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