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- 2-transitive_group abstract "In group theory, a branch of mathematics, a 2-transitive group is a transitive permutation group in which the stabilizer subgroup of every point acts transitively on the remaining points. Every 2-transitive group is a primitive group, but not conversely. Every Zassenhaus group is 2-transitive, but not conversely. The solvable 2-transitive groups were classified by Bertram Huppert and are described in the list of transitive finite linear groups. The insoluble groups were classified by (Hering 1985) using the classification of finite simple groups and are all almost simple groups.".
- 2-transitive_group wikiPageID "24657964".
- 2-transitive_group wikiPageRevisionID "592687703".
- 2-transitive_group hasPhotoCollection 2-transitive_group.
- 2-transitive_group subject Category:Permutation_groups.
- 2-transitive_group comment "In group theory, a branch of mathematics, a 2-transitive group is a transitive permutation group in which the stabilizer subgroup of every point acts transitively on the remaining points. Every 2-transitive group is a primitive group, but not conversely. Every Zassenhaus group is 2-transitive, but not conversely. The solvable 2-transitive groups were classified by Bertram Huppert and are described in the list of transitive finite linear groups.".
- 2-transitive_group label "2-transitive group".
- 2-transitive_group sameAs m.080l9v6.
- 2-transitive_group sameAs Q4596974.
- 2-transitive_group sameAs Q4596974.
- 2-transitive_group wasDerivedFrom 2-transitive_group?oldid=592687703.
- 2-transitive_group isPrimaryTopicOf 2-transitive_group.