Binary scaling: Difference between revisions

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{{Orphan|date=July 2011}}
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In [[mathematics]], in [[algebra]], in the realm of [[group theory]], a [[subgroup]] <math>H</math> of a finite [[group (mathematics)|group]] <math>G</math> is said to be '''semipermutable''' if <math>H</math> commutes with every subgroup <math>K</math> whose order is relatively prime to that of <math>H</math>.
 
Clearly, every [[permutable subgroup]] of a finite group is semipermutable. The converse, however, is not necessarily true.
 
==External links==
* [http://www.pphmj.com/article.php?act=art_abstract_show&art_id=593&search= The semipermutable subgroup and finite nilpotent group]
* The Influence of semipermutable subgroups on the structure of finite groups
 
[[Category:Subgroup properties]]
 
 
{{Abstract-algebra-stub}}

Latest revision as of 01:12, 3 November 2014

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