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- Conway_group abstract "In mathematics, the Conway groups Co1, Co2 and Co3 are the three sporadic groups discovered by John Horton Conway.The largest of the Conway groups, Co1, is of order 4,157,776,806,543,360,000and is obtained as the quotient of Co0 (group of automorphisms of the Leech lattice Λ that fix the origin) by its center, which consists of the scalar matrices ±1. The groups Co2 (of order 42,305,421,312,000) and Co3 (of order 495,766,656,000) consist of the automorphisms of Λ fixing a lattice vector of type 2 and a vector of type 3 respectively. (The type of a vector is half of its square norm, v·v.) As the scalar −1 fixes no non-zero vector, these two groups are isomorphic to subgroups of Co1.".
- Conway_group wikiPageExternalLink books?id=38fEMl2-Fp8C.
- Conway_group wikiPageExternalLink books?id=TPPkAAAAIAAJ.
- Conway_group wikiPageExternalLink books?id=YRdCAAAAIAAJ.
- Conway_group wikiPageExternalLink books?id=ggqxuG31B3cC.
- Conway_group wikiPageExternalLink books?id=upYwZ6cQumoC.
- Conway_group wikiPageExternalLink Co1.
- Conway_group wikiPageExternalLink Co1.
- Conway_group wikiPageID "345511".
- Conway_group wikiPageRevisionID "597988327".
- Conway_group hasPhotoCollection Conway_group.
- Conway_group subject Category:Sporadic_groups.
- Conway_group type Abstraction100002137.
- Conway_group type Group100031264.
- Conway_group type SporadicGroups.
- Conway_group comment "In mathematics, the Conway groups Co1, Co2 and Co3 are the three sporadic groups discovered by John Horton Conway.The largest of the Conway groups, Co1, is of order 4,157,776,806,543,360,000and is obtained as the quotient of Co0 (group of automorphisms of the Leech lattice Λ that fix the origin) by its center, which consists of the scalar matrices ±1.".
- Conway_group label "Conway group".
- Conway_group label "Conway-groep".
- Conway_group label "Groupes de Conway".
- Conway_group label "康威群".
- Conway_group sameAs Groupes_de_Conway.
- Conway_group sameAs Conway-groep.
- Conway_group sameAs m.01yns6.
- Conway_group sameAs Q942433.
- Conway_group sameAs Q942433.
- Conway_group sameAs Conway_group.
- Conway_group wasDerivedFrom Conway_group?oldid=597988327.
- Conway_group isPrimaryTopicOf Conway_group.