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- Rank_3_permutation_group abstract "In mathematical finite group theory, a rank 3 permutation group acts transitively on a set such that the stabilizer of a point has 3 orbits. The study of these groups was started by Higman (1964, 1971). Several of the sporadic simple groups were discovered as rank 3 permutation groups.".
- Rank_3_permutation_group wikiPageExternalLink ICM1970.1.
- Rank_3_permutation_group wikiPageID "29763000".
- Rank_3_permutation_group wikiPageRevisionID "571485353".
- Rank_3_permutation_group authorlink "Donald Higman".
- Rank_3_permutation_group hasPhotoCollection Rank_3_permutation_group.
- Rank_3_permutation_group last "Higman".
- Rank_3_permutation_group year "1964".
- Rank_3_permutation_group year "1971".
- Rank_3_permutation_group subject Category:Finite_groups.
- Rank_3_permutation_group comment "In mathematical finite group theory, a rank 3 permutation group acts transitively on a set such that the stabilizer of a point has 3 orbits. The study of these groups was started by Higman (1964, 1971). Several of the sporadic simple groups were discovered as rank 3 permutation groups.".
- Rank_3_permutation_group label "Rank 3 permutation group".
- Rank_3_permutation_group sameAs m.0fp_c1v.
- Rank_3_permutation_group sameAs Q7293204.
- Rank_3_permutation_group sameAs Q7293204.
- Rank_3_permutation_group wasDerivedFrom Rank_3_permutation_group?oldid=571485353.
- Rank_3_permutation_group isPrimaryTopicOf Rank_3_permutation_group.