Category:Conjugacy Action on Group Elements is Group Action

This category contains pages concerning Conjugacy Action on Group Elements is Group Action:

Let $\struct {G, \circ}$ be a group whose identity is $e$.

The conjugacy action on $G$:

$\forall g, h \in G: g * h = g \circ h \circ g^{-1}$

is a group action on itself.