Sylow p-subgroup: Difference between revisions
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{{DISPLAYTITLE:Sylow ''p''-subgroup}} | |||
{{title restriction|Sylow <math>p</math>-subgroup|romanized}} | {{title restriction|Sylow <math>p</math>-subgroup|romanized}} | ||
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* [[Sylow Theorems]] | * [[Sylow Theorems]] | ||
* [[p-group |<math>p</math>-group]] | * [[p-group|<math>p</math>-group]] | ||
[[Category:Group theory]] | [[Category:Group theory]] | ||
Latest revision as of 11:02, 25 February 2025
- The title of this article has been romanized due to technical restrictions. The correct title should be Sylow
-subgroup.
A Sylow 
-subgroup is a particular type of 
-subgroup of a finite group. Specifically, if 
is a finite group, then a subgroup 
is a Sylow -subgroup of if is a -group, and does not divide the index of .
