| Within-class dispersion |
Minimizes the determinant of the pooled within-class dispersion matrix (W). Under the assumption that the
data originated from a mixture of k multivariate Normal distributions, with equal variance-covariance matrix V,
the MLE of V is obtained when the grouping into k classes minimizes det(W). Obtains compact groups. |
| Mahalanobis squared distance |
Maximizes the total between-groups Mahalanobis squared distance. This will obtain separation of groups,
possibly at the cost of compactness. Equivalent to the Within-class dispersion criterion when there are only
two groups. |
| Between-group sum of squares |
Minimizes the trace of the pooled within-class dispersion matrix (W). Equivalent to maximizing the total
between-group sum of squares, or Euclidean distance between groups. |
| Maximal predictive classification |
Maximal predictive classification is suitable for binary data. Each group has a class predictor, a binary
indicator for each variate set to 0 or 1 according to whichever value is more frequent in the group. The criterion
to be maximized is the total number of agreements between units and their respective class predictors. |