Abelian conjugacy-closed subgroup
This article describes a property that arises as the conjunction of a subgroup property: conjugacy-closed subgroup with a group property (itself viewed as a subgroup property): Abelian group
View a complete list of such conjunctions
Definition with symbols
- No two distinct elements of are conjugate in .
- is an Abelian group, and is conjugacy-closed as a subgroup: if any two elements of are conjugate in , they are conjugate in .