| order | 832 |
| isoclinism | isoclinic class of #88066 |
| automorphism | ? |
| homology | Abelianization (H1) = C23 · Schur multiplier (H2) = C22 |
| direct product | C2×#88069 |
| Sylow | C13 ⋊ C2×Q32 |
82 conjugacy classes of subgroups.
| transitive degree | μt(G) = 832 |
106 conjugacy classes — view the full character table.
| maximal subgroup of | #13116692, C4×#88069, #13116704, … |
| maximal normal subgroup of | #13116692, C4×#88069, #13116704, … |
| maximal quotient of | C2×#11718084, C2×#11718156, C2×#11718081, … |
Construct this group in GAP via the SmallGroups library:
gap> SmallGroup(832, 807);