Groups of order 196

Statistics at a glance
The number 196 has prime factors 2 and 7. The prime factorization is as follows:

$$\! 196 = 2^2 \cdot 7^2 = 4 \cdot 49$$

GAP implementation
gap> SmallGroupsInformation(196);

There are 12 groups of order 196. They are sorted by their Frattini factors. 1 has Frattini factor [ 14, 1 ]. 2 has Frattini factor [ 14, 2 ]. 3 has Frattini factor [ 28, 3 ]. 4 has Frattini factor [ 28, 4 ]. 5 has Frattini factor [ 98, 3 ]. 6 has Frattini factor [ 98, 4 ]. 7 has Frattini factor [ 98, 5 ]. 8 - 12 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.