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Conjugacy
... uivalence relation]], and the [[equivalence class]]es are the '''conjugacy classes''' of the group. ... that conjugation is [[group action]] of ''G'' on itself, and the conjugacy classes are the [[orbit]]s of this action.

Relevance: 5.1% - 802 B (124 words) - 06:13, 18 February 2009
Conjugation (group theory)
... quivalence relation]], whose [[equivalence class]]es are the ''[[conjugacy class]]es''.

Relevance: 3.6% - 2 KB (294 words) - 09:53, 19 November 2008
Conjugation (group theory)/Definition
The elements of any group that may be partitioned into conjugacy classes.

Relevance: 3.3% - 110 B (15 words) - 11:26, 4 September 2009
Symmetric group
... if and only if they have the same cycle shape. The number of [[conjugacy class]]es of ''S''<sub>''n''</sub> is thus equal to <math>p(n)</math>, the numbe ... The [[conjugacy class]]es of <math>S_{n}</math> are in [[one-to-one correspondence]] with the [[ ...

Relevance: 1.9% - 8 KB (1392 words) - 01:52, 26 June 2009
Group action
The orbits [[partition]] the set ''X'': they are the equivalence classes for the relation <math>\stackrel{G}{\sim}</math> defined by ... f ''G'' acts on itself by conjugation, then the orbits are the [[conjugacy class]]es and the fixed points are the elements of the [[centre of a group|centr ...

Relevance: 1.2% - 4 KB (727 words) - 17:37, 16 November 2008