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- Tits_group abstract "In mathematics, the Tits group 2F4(2)′ is a finite simple group of order 17971200 = 211 · 33 · 52 · 13 found by Jacques Tits (1964).The Ree groups 2F4(22n+1) were constructed by Ree (1961), who showed that they are simple if n ≥ 1. The first member of this series 2F4(2) is not simple. It was studied by Jacques Tits (1964) who showed that its derived subgroup 2F4(2)′ of index 2 was a new simple group. The group 2F4(2) is a group of Lie type and has a BN pair, but the Tits group itself does not have a BN pair. Because the Tits group is not strictly a group of Lie type, it is sometimes regarded as a sporadic group.".
- Tits_group wikiPageExternalLink books?id=TY5tZCQcK1IC&pg=PA672.
- Tits_group wikiPageExternalLink TF42.
- Tits_group wikiPageExternalLink home.html.
- Tits_group wikiPageID "606719".
- Tits_group wikiPageRevisionID "542520821".
- Tits_group authorlink "Jacques Tits".
- Tits_group first "Jacques".
- Tits_group hasPhotoCollection Tits_group.
- Tits_group last "Tits".
- Tits_group year "1964".
- Tits_group subject Category:Group_theory.
- Tits_group comment "In mathematics, the Tits group 2F4(2)′ is a finite simple group of order 17971200 = 211 · 33 · 52 · 13 found by Jacques Tits (1964).The Ree groups 2F4(22n+1) were constructed by Ree (1961), who showed that they are simple if n ≥ 1. The first member of this series 2F4(2) is not simple. It was studied by Jacques Tits (1964) who showed that its derived subgroup 2F4(2)′ of index 2 was a new simple group.".
- Tits_group label "Groupe de Tits".
- Tits_group label "Grupo de Tits".
- Tits_group label "Tits group".
- Tits_group label "Titsgroep".
- Tits_group sameAs Grupo_de_Tits.
- Tits_group sameAs Groupe_de_Tits.
- Tits_group sameAs Titsgroep.
- Tits_group sameAs m.02vxdb.
- Tits_group sameAs Q2856369.
- Tits_group sameAs Q2856369.
- Tits_group wasDerivedFrom Tits_group?oldid=542520821.
- Tits_group isPrimaryTopicOf Tits_group.