File:Cayley graph of the quasidihedral group of order 16.svg
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Summary
| Description |
English: The number on the rim of the node circle indicates an order of an element the node represents. Node's colour marks conjugacy class of element with exception that elements of group's center have the same colour (light gray) despite every one of them being of its own conjugacy class of one element. Vectors correspond to multiplication by generator from the right. |
| Date | |
| Source | Own work |
| Author | ElderChild |
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File history
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| Date/Time | Thumbnail | Dimensions | User | Comment | |
|---|---|---|---|---|---|
| current | 14:56, 8 November 2020 | | 385 × 385 (12 KB) | ElderChild | Uploaded own work with UploadWizard |
File usage
More than 100 pages use this file. The following list shows the first 100 pages that use this file only. A full list is available.
- Abnormal subgroup
- Absolutely simple group
- Additive group
- Affine braid group
- Algebraically compact group
- Ascendant subgroup
- Baer group
- Base (group theory)
- Bianchi group
- Bicommutant
- Bimonster group
- Brauer tree
- C-normal subgroup
- CN-group
- Capable group
- Carter subgroup
- Central subgroup
- Centrally closed subgroup
- Characteristically simple group
- Class automorphism
- Classical involution theorem
- Complement (group theory)
- Component (group theory)
- Conjugacy class sum
- Conjugacy problem
- Contranormal subgroup
- Critical group
- Dade's conjecture
- Dempwolff group
- Demushkin group
- Descendant subgroup
- Diagonal subgroup
- Diagonalizable group
- Differential algebraic group
- Discrete symmetry
- Double affine braid group
- Ehlers group
- Elementary amenable group
- Elementary group
- Engel group
- Engel identity
- Essential subgroup
- FC-group
- Free-by-cyclic group
- Fully normalized subgroup
- Group of GF(2)-type
- HN group
- Hessian group
- Higman group
- Hopfian group
- IA automorphism
- Idealizer
- Imperfect group
- Induced character
- Infinite group
- Iwasawa group
- Jordan's theorem (symmetric group)
- Matsumoto's theorem (group theory)
- Metanilpotent group
- Mitchell's group
- Monomial group
- Multiplicative character
- Norm (abelian group)
- Norm (group)
- Normal closure (group theory)
- Nottingham group
- Observable subgroup
- Orientation character
- Parafree group
- Paratopological group
- Pariah group
- Partial group algebra
- Perfect core
- Picard modular group
- Polynormal subgroup
- Power automorphism
- Power closed
- Primary cyclic group
- Pro-p group
- Pronormal subgroup
- Quasidihedral group
- Quasisimple group
- Quotientable automorphism
- Radical of an algebraic group
- Representation rigid group
- Retract (group theory)
- Schnorr group
- Semipermutable subgroup
- Serial subgroup
- Special group (algebraic group theory)
- Special group (finite group theory)
- Strictly simple group
- Subgroup method
- T-group (mathematics)
- Tame group
- Tarski monster group
- Thin group (combinatorial group theory)
- Thompson factorization
- Topological abelian group
- Triple product property
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