Groups of order 1152

GAP implementation
gap> SmallGroupsInformation(1152);

There are 157877 groups of order 1152. There are sorted using Sylow subgroups. 1 - 2328 are nilpotent with Sylow 3-subgroup c9. 2329 - 4656 are nilpotent with Sylow 3-subgroup 3^2. 4657 - 153312 are non-nilpotent with normal Sylow 3-subgroup. 153313 - 157877 have no normal Sylow 3-subgroup.

This size belongs to layer 6 of the SmallGroups library. IdSmallGroup is available for this size.