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- Mitchell's_group abstract "In mathematics, Mitchell's group is a complex reflection group in 6 complex dimensions of order 108 × 9!, introduced by Mitchell (1914). It has the structure 6.PSU4(F3).2.As a complex reflection group it has 126 reflections of order 2, and its ring of invariants is a polynomial algebra with generators of degrees 6, 12, 18, 24, 30, 42.Mitchell's group is an index 2 subgroup of the automorphism group of the Coxeter–Todd lattice.".
- Mitchell's_group wikiPageID "14810325".
- Mitchell's_group wikiPageRevisionID "464591010".
- Mitchell's_group hasPhotoCollection Mitchell's_group.
- Mitchell's_group subject Category:Finite_groups.
- Mitchell's_group type Abstraction100002137.
- Mitchell's_group type FiniteGroups.
- Mitchell's_group type Group100031264.
- Mitchell's_group comment "In mathematics, Mitchell's group is a complex reflection group in 6 complex dimensions of order 108 × 9!, introduced by Mitchell (1914). It has the structure 6.PSU4(F3).2.As a complex reflection group it has 126 reflections of order 2, and its ring of invariants is a polynomial algebra with generators of degrees 6, 12, 18, 24, 30, 42.Mitchell's group is an index 2 subgroup of the automorphism group of the Coxeter–Todd lattice.".
- Mitchell's_group label "Mitchell's group".
- Mitchell's_group sameAs m.0h96_0v.
- Mitchell's_group sameAs Q6881086.
- Mitchell's_group sameAs Q6881086.
- Mitchell's_group sameAs Mitchell's_group.
- Mitchell's_group wasDerivedFrom Mitchell's_group?oldid=464591010.
- Mitchell's_group isPrimaryTopicOf Mitchell's_group.