List of redirects

Showing below up to 50 results in range #1 to #50.

1. "abelian automorphism group" →‎ Group whose automorphism group is abelian
2. (7,3,2)-triangle group →‎ (2,3,7)-triangle group
3. (7,3,2)-von Dyck group →‎ (2,3,7)-von Dyck group
4. (Order has only 2 prime factors) implies solvable →‎ Order has only two prime factors implies solvable
5. (Order has only two prime factors) implies solvable →‎ Order has only two prime factors implies solvable
6. -1-abelian iff abelian →‎ Inverse map is automorphism iff abelian
7. 1-automorphism →‎ 1-automorphism of a group
8. 1-coboundary →‎ 1-coboundary for a group action
9. 1-cocycle →‎ 1-cocycle for a group action
10. 1-endomorphism →‎ 1-endomorphism of a group
11. 1-homomorphism →‎ 1-homomorphism of groups
12. 1-isomorphic group →‎ 1-isomorphic groups
13. 1-isomorphism →‎ 1-isomorphism of groups
14. 12 is not simple-feasible →‎ Order is product of Mersenne prime and one more implies normal Sylow subgroup
15. 1PS →‎ One-parameter group
16. 2-Engel and 3-torsion-free implies class two →‎ 2-Engel and 3-torsion-free implies class two for Lie rings
17. 2-Engel and 3-torsion free implies class two for groups →‎ 2-Engel and 3-torsion-free implies class two for groups
18. 2-Engel and uniquely 3-divisible Lie ring implies class two →‎ 2-Engel and 3-torsion-free implies class two for Lie rings
19. 2-Engel implies class three →‎ 2-Engel implies class three for Lie rings
20. 2-Engel implies third member of lower central series is in 3-torsion →‎ 2-Engel Lie ring implies third member of lower central series is in 3-torsion
21. 2-Engel implies third member of lower central series is in 3-torsion for Lie rings →‎ 2-Engel Lie ring implies third member of lower central series is in 3-torsion
22. 2-Sylow subgroup is TI implies exactly one conjugacy class of involutions →‎ 2-Sylow subgroup is TI implies it is normal or there is exactly one conjugacy class of involutions
23. 2-Sylow subgroup of alternating group:A4 →‎ V4 in A4
24. 2-Sylow subgroup of symmetric group:S3 →‎ S2 in S3
25. 2-Sylow subgroup of symmetric group:S4 →‎ D8 in S4
26. 2-Sylow subloops exist in finite Moufang loops →‎ 2-Sylow subloops exist in finite Moufang loop
27. 2-abelian group →‎ N-abelian group
28. 2-abelian iff abelian →‎ Square map is endomorphism iff abelian
29. 2-bi-Engel Lie ring →‎ Lie ring of nilpotency class three
30. 2-coboundary →‎ 2-coboundary for a group action
31. 2-cocycle →‎ 2-cocycle for a group action
32. 2-cohomology group →‎ Second cohomology group
33. 2-generator group →‎ 2-generated group
34. 2-locally finite not implies locally finite →‎ Golod's theorem on locally finite groups
35. 2-powered class two group →‎ Baer Lie group
36. 2-quasicyclic group →‎ Quasicyclic group
37. 2-step nilpotent group →‎ Group of nilpotency class two
38. 2-subnormal and abnormal normalizer not implies normal →‎ Abnormal normalizer and 2-subnormal not implies normal
39. 2-subnormal subgroup of normal subgroup →‎ 3-subnormal subgroup
40. 2-subnormal subgroups of dihedral group:D8 →‎ Non-normal subgroups of dihedral group:D8
41. 2-subnormality is intersection-closed →‎ 2-subnormality is strongly intersection-closed
42. 2-subnormality is not permuting upper join-closed →‎ Subnormality is not permuting upper join-closed
43. 2-subnormality is not upper join-closed →‎ 2-subnormality is not finite-upper join-closed
44. 2-subnormality satisfies image condition →‎ Subnormality satisfies image condition
45. 2-subnormality satisfies intermediate subgroup condition →‎ Subnormality satisfies intermediate subgroup condition
46. 2-subnormality satisfies inverse image condition →‎ Subnormality satisfies inverse image condition
47. 2-subnormality satisfies transfer condition →‎ Subnormality satisfies transfer condition
48. 2-torsion-free class two group →‎ 2-torsion-free group of nilpotency class two
49. 2-transitive group action →‎ Doubly transitive group action
50. 2.A4 →‎ Special linear group:SL(2,3)