Higman–Sims group
In the area of modern algebra known as group theory, the Higman–Sims group HS is a sporadic simple group of order 29⋅32⋅53⋅7⋅11 = 44352000≈ 4×107. The Schur multiplier has order 2, the outer automorphism group has order 2, and the group 2.HS.2 appears as an involution centralizer in the Harada–Norton group.
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Charles Sims (mathematician)Classification of finite simple groupsConway groupConway group Co2Conway group Co3Donald G. HigmanGraham HigmanHSHarada–Norton groupHigman-Sims groupHigman–Sims graphLeech latticeList of University of Illinois Urbana-Champaign peopleList of finite simple groupsList of mathematical examplesMathieu group M22O'Nan groupQuasithin groupRank 3 permutation groupSporadic groupSymmetric group
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Higman–Sims group
In the area of modern algebra known as group theory, the Higman–Sims group HS is a sporadic simple group of order 29⋅32⋅53⋅7⋅11 = 44352000≈ 4×107. The Schur multiplier has order 2, the outer automorphism group has order 2, and the group 2.HS.2 appears as an involution centralizer in the Harada–Norton group.
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En mathématiques, le groupe de ...... ement transitive de degré 176.
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In the area of modern algebra ...... er in the Harada–Norton group.
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Donald G. Higman
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Charles C. Sims
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Graham Higman
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Charles C.
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Donald G.
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Graham
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Higman
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Sims
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En mathématiques, le groupe de ...... n de permutation de degré 100.
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In the area of modern algebra ...... er in the Harada–Norton group.
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Groupe de Higman-Sims
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Higman–Sims group
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