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- Group_of_Lie_type abstract "In mathematics, a group of Lie type is a group closely related to the group G(k) of rational points of a reductive linear algebraic group G with values in the field k. Finite groups of Lie type give the bulk of nonabelian finite simple groups. Special cases include the classical groups, the Chevalley groups, the Steinberg groups, and the Suzuki–Ree groups.Dieudonné (1971) and Carter (1989) are standard references for groups of Lie type.".
- Group_of_Lie_type wikiPageExternalLink books?id=I_SWAAAAMAAJ&pg=PA145.
- Group_of_Lie_type wikiPageExternalLink 1103039126.
- Group_of_Lie_type wikiPageExternalLink 1178245104.
- Group_of_Lie_type wikiPageExternalLink home.html.
- Group_of_Lie_type wikiPageExternalLink home.html.
- Group_of_Lie_type wikiPageExternalLink mathscinet-getitem?mr=1188877.
- Group_of_Lie_type wikiPageExternalLink ~rst.
- Group_of_Lie_type wikiPageExternalLink item?id=SB_1956-1958__4__351_0.
- Group_of_Lie_type wikiPageID "1691490".
- Group_of_Lie_type wikiPageRevisionID "593575105".
- Group_of_Lie_type authorlink "Rimhak Ree".
- Group_of_Lie_type hasPhotoCollection Group_of_Lie_type.
- Group_of_Lie_type last "Ree".
- Group_of_Lie_type year "1960".
- Group_of_Lie_type year "1961".
- Group_of_Lie_type subject Category:Algebraic_groups.
- Group_of_Lie_type subject Category:Group_theory.
- Group_of_Lie_type subject Category:Lie_algebras.
- Group_of_Lie_type type Abstraction100002137.
- Group_of_Lie_type type Algebra106012726.
- Group_of_Lie_type type AlgebraicGroups.
- Group_of_Lie_type type Cognition100023271.
- Group_of_Lie_type type Content105809192.
- Group_of_Lie_type type Discipline105996646.
- Group_of_Lie_type type Group100031264.
- Group_of_Lie_type type KnowledgeDomain105999266.
- Group_of_Lie_type type LieAlgebras.
- Group_of_Lie_type type Mathematics106000644.
- Group_of_Lie_type type PsychologicalFeature100023100.
- Group_of_Lie_type type PureMathematics106003682.
- Group_of_Lie_type type Science105999797.
- Group_of_Lie_type comment "In mathematics, a group of Lie type is a group closely related to the group G(k) of rational points of a reductive linear algebraic group G with values in the field k. Finite groups of Lie type give the bulk of nonabelian finite simple groups. Special cases include the classical groups, the Chevalley groups, the Steinberg groups, and the Suzuki–Ree groups.Dieudonné (1971) and Carter (1989) are standard references for groups of Lie type.".
- Group_of_Lie_type label "Groep van het Lie-type".
- Group_of_Lie_type label "Group of Lie type".
- Group_of_Lie_type label "Groupe de type de Lie".
- Group_of_Lie_type label "Gruppo di tipo Lie".
- Group_of_Lie_type sameAs Groupe_de_type_de_Lie.
- Group_of_Lie_type sameAs Gruppo_di_tipo_Lie.
- Group_of_Lie_type sameAs Groep_van_het_Lie-type.
- Group_of_Lie_type sameAs m.05nrty.
- Group_of_Lie_type sameAs Q1406425.
- Group_of_Lie_type sameAs Q1406425.
- Group_of_Lie_type sameAs Group_of_Lie_type.
- Group_of_Lie_type wasDerivedFrom Group_of_Lie_type?oldid=593575105.
- Group_of_Lie_type isPrimaryTopicOf Group_of_Lie_type.