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- Thin_finite_group abstract "In the mathematical classification of finite groups, a thin group is a finite group such that for any odd prime the Sylow p-subgroups of the 2-local subgroups are cyclic. Janko (1972) defined thin groups and classified those of characteristic 2 type in which all 2-local subgroups are solvable.The thin simple groups were classified by Aschbacher (1976, 1978). The list of finite simple thin groups consists of:The projective special linear groups PSL2(q) and PSL3(p) for p = 1 + 2a3b and PSL3(4)The projective special unitary groups PSU3(p) for p =−1 + 2a3b and b = 0 or 1 and PSU3(2n)The Suzuki groups Sz(2n)The Tits group 2F4(2)'The Steinberg group 3D4(2)The Mathieu group M11The Janko group J1".
- Thin_finite_group wikiPageExternalLink home.html.
- Thin_finite_group wikiPageID "29601849".
- Thin_finite_group wikiPageRevisionID "468070936".
- Thin_finite_group hasPhotoCollection Thin_finite_group.
- Thin_finite_group subject Category:Finite_groups.
- Thin_finite_group type Abstraction100002137.
- Thin_finite_group type FiniteGroups.
- Thin_finite_group type Group100031264.
- Thin_finite_group comment "In the mathematical classification of finite groups, a thin group is a finite group such that for any odd prime the Sylow p-subgroups of the 2-local subgroups are cyclic. Janko (1972) defined thin groups and classified those of characteristic 2 type in which all 2-local subgroups are solvable.The thin simple groups were classified by Aschbacher (1976, 1978).".
- Thin_finite_group label "Thin finite group".
- Thin_finite_group sameAs m.0fpjyyj.
- Thin_finite_group sameAs Thin_finite_group.
- Thin_finite_group wasDerivedFrom Thin_finite_group?oldid=468070936.
- Thin_finite_group isPrimaryTopicOf Thin_finite_group.