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- 3D4 abstract "In mathematics, the Steinberg triality groups of type 3D4 form a family of Steinberg or twisted Chevalley groups. They are quasi-split forms of D4, depending on a cubic Galois extension of fields K ⊂ L, and using the triality automorphism of the Dynkin diagram D4. Unfortunately the notation for the group is not standardized, as some authors write it as 3D4(K) (thinking of 3D4 as an algebraic group taking values in K) and some as 3D4(L) (thinking of the group as a subgroup of D4(L) fixed by an outer automorphism of order 3). The group 3D4 is very similar to an orthogonal or spin group in dimension 8.Over finite fields these groups form one of the 18 infinite families of finite simple groups, and were introduced by Steinberg (1959).".
- 3D4 wikiPageExternalLink TD42.
- 3D4 wikiPageExternalLink TD43.
- 3D4 wikiPageExternalLink 1103039126.
- 3D4 wikiPageExternalLink ~rst.
- 3D4 wikiPageID "36177249".
- 3D4 wikiPageRevisionID "558251236".
- 3D4 subject Category:Finite_groups.
- 3D4 subject Category:Lie_groups.
- 3D4 comment "In mathematics, the Steinberg triality groups of type 3D4 form a family of Steinberg or twisted Chevalley groups. They are quasi-split forms of D4, depending on a cubic Galois extension of fields K ⊂ L, and using the triality automorphism of the Dynkin diagram D4.".
- 3D4 label "3D4".
- 3D4 sameAs m.0k0w705.
- 3D4 sameAs Q8076417.
- 3D4 sameAs Q8076417.
- 3D4 wasDerivedFrom 3D4?oldid=558251236.
- 3D4 isPrimaryTopicOf 3D4.