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- Jordan's_theorem_(symmetric_group) abstract "Jordan's theorem is a statement in finite group theory. It states that if a primitive permutation group G is a subgroup of the symmetric group Sn and contains a p-cycle for some prime number p < n − 2, then G is either the whole symmetric group Sn or the alternating group An.The statement can be generalized to the case that p is a prime power.".
- Jordan's_theorem_(symmetric_group) wikiPageExternalLink 298.extract.
- Jordan's_theorem_(symmetric_group) wikiPageExternalLink JordansSymmetricGroupTheorem.html.
- Jordan's_theorem_(symmetric_group) wikiPageID "32823409".
- Jordan's_theorem_(symmetric_group) wikiPageRevisionID "501487714".
- Jordan's_theorem_(symmetric_group) hasPhotoCollection Jordan's_theorem_(symmetric_group).
- Jordan's_theorem_(symmetric_group) subject Category:Permutation_groups.
- Jordan's_theorem_(symmetric_group) subject Category:Theorems_in_group_theory.
- Jordan's_theorem_(symmetric_group) type Abstraction100002137.
- Jordan's_theorem_(symmetric_group) type Communication100033020.
- Jordan's_theorem_(symmetric_group) type Group100031264.
- Jordan's_theorem_(symmetric_group) type Message106598915.
- Jordan's_theorem_(symmetric_group) type PermutationGroups.
- Jordan's_theorem_(symmetric_group) type Proposition106750804.
- Jordan's_theorem_(symmetric_group) type Statement106722453.
- Jordan's_theorem_(symmetric_group) type Theorem106752293.
- Jordan's_theorem_(symmetric_group) type TheoremsInGroupTheory.
- Jordan's_theorem_(symmetric_group) comment "Jordan's theorem is a statement in finite group theory. It states that if a primitive permutation group G is a subgroup of the symmetric group Sn and contains a p-cycle for some prime number p < n − 2, then G is either the whole symmetric group Sn or the alternating group An.The statement can be generalized to the case that p is a prime power.".
- Jordan's_theorem_(symmetric_group) label "Jordan's theorem (symmetric group)".
- Jordan's_theorem_(symmetric_group) sameAs m.0h3md31.
- Jordan's_theorem_(symmetric_group) sameAs Q6276298.
- Jordan's_theorem_(symmetric_group) sameAs Q6276298.
- Jordan's_theorem_(symmetric_group) sameAs Jordan's_theorem_(symmetric_group).
- Jordan's_theorem_(symmetric_group) wasDerivedFrom Jordan's_theorem_(symmetric_group)?oldid=501487714.
- Jordan's_theorem_(symmetric_group) isPrimaryTopicOf Jordan's_theorem_(symmetric_group).