  The Hom closed colocalising subcategories of the stable module category of a
finite group scheme are classified. This complements the classification of the
tensor closed localising subcategories in our previous work. Both
classifications involve pi-points in the sense of Friedlander and Pevtsova. We
identify for each pi-point an endofinite module which both generates the
corresponding minimal localising subcategory and cogenerates the corresponding
minimal colocalising subcategory.
