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- Infinite_conjugacy_class_property abstract "In mathematics, a group is said to have the infinite conjugacy class property, or to be an icc group, if the conjugacy class of every group element but the identity is infinite. In abelian groups, every conjugacy class consists of only one element, so icc groups are, in a way, as far from being abelian as possible.The von Neumann group algebra of a group is a factor if and only if the group has the infinite conjugacy class property. It will then be, provided the group is nontrivial, of type II1, i.e. it will possess a unique, faithful, tracial state.Examples for icc groups are free groups on at least two generators, or, more generally, nontrivial free products.".
- Infinite_conjugacy_class_property wikiPageID "973790".
- Infinite_conjugacy_class_property wikiPageRevisionID "508703462".
- Infinite_conjugacy_class_property hasPhotoCollection Infinite_conjugacy_class_property.
- Infinite_conjugacy_class_property subject Category:Infinite_group_theory.
- Infinite_conjugacy_class_property comment "In mathematics, a group is said to have the infinite conjugacy class property, or to be an icc group, if the conjugacy class of every group element but the identity is infinite. In abelian groups, every conjugacy class consists of only one element, so icc groups are, in a way, as far from being abelian as possible.The von Neumann group algebra of a group is a factor if and only if the group has the infinite conjugacy class property.".
- Infinite_conjugacy_class_property label "ICC-Gruppe".
- Infinite_conjugacy_class_property label "Infinite conjugacy class property".
- Infinite_conjugacy_class_property sameAs ICC-Gruppe.
- Infinite_conjugacy_class_property sameAs m.03vr41.
- Infinite_conjugacy_class_property sameAs Q6029839.
- Infinite_conjugacy_class_property sameAs Q6029839.
- Infinite_conjugacy_class_property wasDerivedFrom Infinite_conjugacy_class_property?oldid=508703462.
- Infinite_conjugacy_class_property isPrimaryTopicOf Infinite_conjugacy_class_property.