Sylow’s third theorem
Let be a finite group![]()
, and let be the number of Sylow
-subgroups
![]()
of . Then , and any
two Sylow -subgroups of are conjugate to one another.
| Title | Sylow’s third theorem |
|---|---|
| Canonical name | SylowsThirdTheorem |
| Date of creation | 2013-03-22 14:00:41 |
| Last modified on | 2013-03-22 14:00:41 |
| Owner | bwebste (988) |
| Last modified by | bwebste (988) |
| Numerical id | 19 |
| Author | bwebste (988) |
| Entry type | Theorem |
| Classification | msc 20D20 |
| Related topic | SylowTheorems |
| Related topic | ProofOfSylowTheorems |
| Related topic | SylowPSubgroup |