Periodic divisible abelian group: Difference between revisions
(Created page with "{{group property}} ==Definition== A group is termed a '''periodic divisible abelian group''' if it is both a periodic group and a divisible abelian group.") |
No edit summary |
||
| Line 4: | Line 4: | ||
A [[group]] is termed a '''periodic divisible abelian group''' if it is both a [[periodic group]] and a [[divisible abelian group]]. | A [[group]] is termed a '''periodic divisible abelian group''' if it is both a [[periodic group]] and a [[divisible abelian group]]. | ||
The standard example is the [[group of rational numbers modulo integers]]. | |||
Latest revision as of 23:09, 9 June 2012
This article defines a group property: a property that can be evaluated to true/false for any given group, invariant under isomorphism
View a complete list of group properties
VIEW RELATED: Group property implications | Group property non-implications |Group metaproperty satisfactions | Group metaproperty dissatisfactions | Group property satisfactions | Group property dissatisfactions
Definition
A group is termed a periodic divisible abelian group if it is both a periodic group and a divisible abelian group.
The standard example is the group of rational numbers modulo integers.