Alternative names (4)
has normal subgroup • is a normal subgroup of • isNormalSubgroupOf • minimalNormalSubgroupRandom triples
| Subject | Object |
|---|---|
| gptkb:A_n_(alternating_group) | S_n (symmetric group) |
| gptkb:S_3 | trivial group |
| gptkb:C_2_×_C_2 | gptkb:S_4 |
| gptkb:D_8 | gptkb:C_4 |
| gptkb:dihedral_group_D3 | order 6 subgroup |
| gptkb:symmetric_group_S_{n-1} | gptkb:alternating_group_A_{n-1} |
| gptkb:dihedral_group_D_3 | cyclic group of order 3 |
| gptkb:Dih_6 | gptkb:C_6 |
| gptkb:PSigmaL_2(7) | gptkb:PSL_2(7) |
| gptkb:Isometry_group_of_R^n | translation group R^n |
| gptkb:dihedral_group_of_order_2^{n+1} | \langle r \rangle |
| gptkb:dihedral_group_of_order_6 | whole group |
| gptkb:octahedral_group | cyclic group of order 4 |
| gptkb:symmetric_group_S11 | gptkb:alternating_group_A11 |
| gptkb:Aut(A_6) | gptkb:A_6 |
| gptkb:infinite_symmetric_group | alternating group on infinite set |
| gptkb:Weyl_group_of_type_D_7 | Weyl group of type B_7 |
| gptkb:symmetric_group_S_9 | gptkb:alternating_group_A_9 |
| gptkb:symmetric_group_on_5_elements | alternating group on 5 elements |
| gptkb:dihedral_group_D_3 | whole group |