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* {{l|en|Moebius group}} * {{l|en|Mobius group}} ...

{{en-noun}} ...utomorphism]]s of a given [[set]] or other mathematical object, with the [[group]] [[operation]] being [[function composition]]. ...

{{en-noun}} ...no {{l|en|normal subgroup|normal subgroups}} apart from the {{l|en|trivial group}} and itself. ...

{{en-noun}} # {{lb|en|linear algebra|group theory}} For given ''n'', the [[group]] of ''n''×''n'' [[unitary matrix|unitary matrices]] with [[complex number| ...

{{en-noun}} ...[orthogonal matrix|orthogonal matrices]] with elements in ''F'', where the group operation is matrix multiplication. ...

{{en-noun}} ...r]]s; a functor with certain properties that generalise the concept of ''[[group]]''. ...

{{en-noun}} ...s; a scheme that has certain properties that generalise the concept of ''[[group]]''. ...

{{head|en|noun form}} # {{plural of|en|hyperlogarithm}} ...

...tician {{w|Hermann Weyl}}, replacing previous confusing names. More at {{m|en|symplectic}}. {{en-noun}} ...

{{en-noun}} ...C'' on which [[morphism]]s are defined corresponding to the [[group theory|group theoretic]] concepts of a ''[[binary operation]]'' (called ''multiplication ...

The group can be viewed as acting on a [[doubly infinite]] sequence of street lamps < {{en-noun}} ...

{{DISPLAYTITLE:algebraic ''K''-theory}} {{wikipedia|algebraic K-theory|algebraic ''K''-theory}} ...

[[File:Cyclic_group.svg|thumb|right|the six-element cyclic group embedded in the complex plane]] {{en-noun}} ...

{{also|monster group}} * {{l|en|monster group}} ...

.... Throughout the article, we use ''e'' to denote the identity element of a group. ...e, i.e. <math>g*h = h*g</math> for all <math>g,h \in G</math>. Likewise, a group is ''nonabelian'' if this relation fails to hold for any pair <math>g,h \in ...

* {{l|en|pro-finite group}} {{en-noun}} ...

{{en-noun}} # {{lb|en|algebra|Galois theory}} The [[automorphism group]] of a [[Galois extension]]. ...

{{en-noun}} # {{lb|en|group theory}} A [[group]] that has a [[presentation]] without [[relator]]s; equivalently, a [[free ...

{{en-noun|head=[[locally compact]] [[group]]}} # {{lb|en|topology}} A [[topological group]] whose underlying [[topology]] is both [[locally compact]] and [[Hausdorff ...

{{en-noun}} ...equal to zero, and [[group]] <math>G = \{g_1, g_2, ..., g_n\}</math>, the group ring ''RG'' has elements of the form <math> a_1 g_1 + a_2 g_2 + ... + a_n g ...