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Inner group automorphism group

Set

context $\langle\!\langle G,\cdot\rangle\!\rangle$ … group
definition $\mathrm{Inn}(G)\equiv\langle\!\langle \{h\mapsto g\cdot h\cdot g^{-1}\},*\rangle\!\rangle$
definition $(\phi*\psi)(h):=\phi(h)\cdot\psi(h)$

Reference

Wikipedia: Automorphism


Subset of

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