Strong amenability and the infinite conjugacy class property

J Frisch
J Frisch
PV Ferdowsi
PV Ferdowsi

Inventiones mathematicae, pp. 833-851, 2019.

Cited by: 3|Bibtex|Views4|

Abstract:

A group is said to be strongly amenable if each of its proximal topological actions has a fixed point. We show that a countable discrete group is strongly amenable if and only if none of its quotients have the infinite conjugacy class property.

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