Model evaluation methods based on the analogue of squared residuals do not work well when the outcome variable is discrete and ordered. A popular pseudo-R^2 measure due to McFadden (1973) is given by:
$$R^2=1-\log{L_{fit}}/\log{L_0}$$
where \(\log{L_{fit}}\) is the log-likelihood for the fitted model and \(\log{L_0}\) is the log-likelihood from an intercept only model that estimates the probability of each alternative to be the sample average. This function calculates this term for objects of class oglmx
.
McFaddensR2.oglmx(object)
object of type oglmx
numeric value between 0 and a theoretical maximum of 1.