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==Basic types of groups== {{colbegin|colwidth=22em}} * [[Examples of groups]] * [[Abelian group]] * [[Cyclic group]] ** [[Rank of an abelian group]] * [[Dicyclic group]] * [[Dihedral group]] * [[Divisible group]] * [[Finitely generated abelian group]] * [[Group representation]] * [[Klein four-group]] * [[List of small groups]] * [[Locally cyclic group]] * [[Nilpotent group]] * [[Non-abelian group]] * [[Solvable group]] * [[P-group]] * [[Pro-finite group]] {{colend}} ===Simple groups and their classification=== *[[Classification of finite simple groups]] {{colbegin|colwidth=22em}} * [[Alternating group]] * [[Borel subgroup]] * [[Chevalley group]] * [[Conway group]] * [[Feit–Thompson theorem]] * [[Fischer group]] * [[General linear group]] * [[Group of Lie type]] * [[Group scheme]] * [[HN group]] * [[Janko group]] * [[Lie group]] ** [[Simple Lie group]] * [[Linear algebraic group]] * [[List of finite simple groups]] * [[Mathieu group]] * [[Monster group]] ** [[Baby Monster group]] ** [[Bimonster]] * [[Projective group]] * [[Reductive group]] * [[Simple group]] ** [[Quasisimple group]] * [[Special linear group]] * [[Symmetric group]] * [[Thompson group (finite)]] * [[Tits group]] * [[Weyl group]] {{colend}} ===Permutation and symmetry groups=== {{colbegin|colwidth=22em}} * [[Arithmetic group]] * [[Braid group]] * [[Burnside's lemma]] * [[Cayley's Theorem|Cayley's theorem]] * [[Coxeter group]] * [[Crystallographic group]] * [[Crystallographic point group]], [[Schoenflies notation]] * [[Discrete group]] * [[Euclidean group]] * [[Even and odd permutations]] * [[Frieze group]] * [[Frobenius group]] * [[Fuchsian group]] * [[Geometric group theory]] * [[Group action (mathematics)|Group action]] * [[Homogeneous space]] * [[Hyperbolic group]] * [[Isometry group]] * [[Orbit (group theory)]] * [[Permutation]] * [[Permutation group]] * [[Rubik's Cube group]] * [[Space group]] * [[Stabilizer subgroup]] * [[Steiner system]] * [[Strong generating set]] * [[Symmetry]] * [[Symmetric group]] * [[Symmetry group]] * [[Wallpaper group]] {{colend}}
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