Groups of order 352

Statistics at a glance
The number 352 has prime factors 2 and 11, with prime factorization:

$$\! 352 = 2^5 \cdot 11^1 = 32 \cdot 11$$

GAP implementation
gap> SmallGroupsInformation(352);

There are 195 groups of order 352. They are sorted by their Frattini factors. 1 has Frattini factor [ 22, 1 ]. 2 has Frattini factor [ 22, 2 ]. 3 - 43 have Frattini factor [ 44, 3 ]. 44 - 62 have Frattini factor [ 44, 4 ]. 63 - 148 have Frattini factor [ 88, 11 ]. 149 - 172 have Frattini factor [ 88, 12 ]. 173 - 187 have Frattini factor [ 176, 41 ]. 188 - 193 have Frattini factor [ 176, 42 ]. 194 - 195 have trivial Frattini subgroup.

For the selection functions the values of the following attributes are precomputed and stored: IsAbelian, IsNilpotentGroup, IsSupersolvableGroup, IsSolvableGroup, LGLength, FrattinifactorSize and FrattinifactorId.

This size belongs to layer 2 of the SmallGroups library. IdSmallGroup is available for this size.