Group (mathematics)/Catalogs: Difference between revisions

Revision as of 17:35, 16 March 2007

Most examples of groups come from considering some object and a set of bijective functions from the object to itself, which preserve some structure that this object has.

Topological groups:
- Matrix groups; e.g the general linear group, the special linear group, the projective linear group and the Platonic groups
- Abelian varieties.
  - Elliptic curves.
  - Abelian surfaces.
Finite groups.
Galois groups.
Fundamental groups.

Revision as of 01:14, 16 February 2007 (view source) imported>David Lehavi m (add categories) ← Older edit		Revision as of 17:35, 16 March 2007 (view source) imported>Luke Brandt m (article cleanup) Newer edit →
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	Most examples of groups come from considering some object and a set of bijective functions from the object to itself, which preserve some structure that this object has.		Most examples of '''groups''' come from considering some object and a set of bijective functions from the object to itself, which preserve some structure that this object has.

	* [[Topological groups]]:		* [[Topological groups]]:

Group (mathematics)/Catalogs: Difference between revisions

Revision as of 17:35, 16 March 2007

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