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Cayley table

Mathematical tool in group theory

general/finite-groups
Octahedral symmetry

3D symmetry group

general/finite-groups
Thompson order formula
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Exceptional character
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Thin group (finite group theory)
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Characteristic 2 type
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P-constrained group

Type of finite group

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Ree group
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Klein four-group

Mathematical abelian group

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2E6 (mathematics)

Family of groups in group theory

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Alternating group

Group of even permutations of a finite set

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3D4
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N-group (finite group theory)
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3-step group
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Normal p-complement

Finite group

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3-transposition group

Type of mathematical group

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Quasithin group

Algebraic structure

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Covering groups of the alternating and symmetric groups
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Coherent set of characters
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Omega and agemo subgroup

Concept in mathematics

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Central product
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Fitting subgroup
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Hall subgroup
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Dicyclic group

Type of cyclic group in group theory

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Isoclinism of groups

Equivalence relation

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Quadratic pair

Mathematical Quadratic formula

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Rank 3 permutation group
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Rubik's Cube group

Mathematical group

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Valentiner group
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Trivial group

Group that has only one element

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C-group

Class of mathematical groups

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Deligne–Lusztig theory

Technique in mathematical group theory

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Suzuki groups

Infinite family of simple groups of Lie type

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Aschbacher block

Finite group in mathematics

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Dade isometry
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Group of symplectic type
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Sastry automorphism
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Uniqueness case
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Strongly embedded subgroup
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Puig subgroup

Characteristic subgroup in mathematical finite group theory

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Pauli group

16-element matrix group

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P-stable group

Algebraic structure

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Multiplicative group of integers modulo n

Group of units of the ring of integers modulo n

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Icosahedral symmetry

3D symmetry group

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Quasidihedral group

Finite group

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Tetrahedral symmetry

3D symmetry group

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Finite group

Mathematical group based upon a finite number of elements

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Thompson subgroup
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Signalizer functor

In mathematics, in the area of abstract algebra, a signalizer functor is a mapping from a potential finite subgroup to the centralizers of the nontrivial elements of an abelian group. The signalizer functor theorem provides the conditions under which the source of such a functor is in fact a subgroup.

general/finite-groups