Burnside ring - Revision history

en>Makyen: /* References */Fix various citation "unknown parameter", ISBN, and URL errors/issues. Run gen fixes and typos if found., replaced: {{Citation | last=tom Dieck | first=Tammo | title=Transformation groups | publisher=Walter using AWB

2014-04-10T08:36:31Z

References: Fix various citation "unknown parameter", ISBN, and URL errors/issues. Run gen fixes and typos if found., replaced: {{Citation | last=tom Dieck | first=Tammo | title=Transformation groups | publisher=Walter using AWB

← Older revision		Revision as of 10:36, 10 April 2014
Line 1:		Line 1:
	~~{{Unreferenced\|date=December 2009}}~~		Hi there. My title is Garland even though it is not the name on my birth certification. His working day job is a cashier and his wage has been truly satisfying. Some time ago he selected to reside in Idaho. Camping is some thing that I've done for years.<br><br>Here is my site ... extended car warranty; [http://racespace.org/groups/auto-repair-tips-make-your-car-running-smooth/ Suggested Website],
	~~In [[mathematics]], in the field of [[group theory]], a [[subgroup]] of a [[group (mathematics)\|group]]~~ is ~~said to be '''transitively normal''' in the group if every [[normal subgroup]] of the subgroup~~ is ~~also normal in~~ the ~~whole group~~. ~~In symbols, <math>H</math>~~ is a ~~transitively normal subgroup of <math>G</math> if for every <math>K</math> normal~~ in ~~<math>H</math>, we have~~ that <~~math>K</math~~> ~~is normal in~~ <~~math~~>~~G</math>.~~

	An alternate way to characterize these subgroups is: every ''normal subgroup preserving [[automorphism]]'' of the whole group must restrict to a ''normal subgroup preserving automorphism'' of the subgroup.

	Here ~~are some facts about transitively normal subgroups:~~

	*Every [[normal subgroup]] of a transitively normal subgroup is ~~normal~~.
	*Every [[direct factor]], or more generally, every [[central factor]] is transitively normal. ~~Thus, every~~
	~~[[central subgroup]] is transitively normal.~~
	*A transitively normal subgroup of a transitively normal subgroup is transitively normal.
	*A transitively normal subgroup is normal.

	~~Also see:~~ [~~[Normal subgroup]]~~

	~~{{DEFAULTSORT~~:~~Transitively Normal Subgroup}}~~
	~~[[Category:Subgroup properties]~~]

en>TakuyaMurata: see also

2013-11-21T00:48:00Z

see also

← Older revision		Revision as of 02:48, 21 November 2013
Line 1:		Line 1:
	~~Hi there~~, ~~I am Alyson Boon even though it~~ is ~~not~~ the ~~name on my beginning certificate. Office supervising~~ is ~~my profession. My wife and I reside~~ in ~~Mississippi but now I'm contemplating other choices~~. ~~The favorite hobby~~ for ~~him and his children~~ is ~~to perform lacross and he would by no means give it up.~~<br><br>~~Have~~ a ~~look at my website;~~ [~~http://c045~~.~~danah~~.co.~~kr/home/index~~.~~php?document_srl=1356970&mid=qna certified psychics~~]		{{Unreferenced\|date=December 2009}}
			In [[mathematics]], in the field of [[group theory]], a [[subgroup]] of a [[group (mathematics)\|group]] is said to be '''transitively normal''' in the group if every [[normal subgroup]] of the subgroup is also normal in the whole group. In symbols, <math>H</math> is a transitively normal subgroup of <math>G</math> if for every <math>K</math> normal in <math>H</math>, we have that <math>K</math> is normal in <math>G</math>.

			An alternate way to characterize these subgroups is: every ''normal subgroup preserving [[automorphism]]'' of the whole group must restrict to a ''normal subgroup preserving automorphism'' of the subgroup.

			Here are some facts about transitively normal subgroups:

			*Every [[normal subgroup]] of a transitively normal subgroup is normal.
			*Every [[direct factor]], or more generally, every [[central factor]] is transitively normal. Thus, every
			[[central subgroup]] is transitively normal.
			*A transitively normal subgroup of a transitively normal subgroup is transitively normal.
			*A transitively normal subgroup is normal.

			Also see: [[Normal subgroup]]

			{{DEFAULTSORT:Transitively Normal Subgroup}}
			[[Category:Subgroup properties]]

en>Citation bot 1: [Pu408]Add: issue. Tweak: unused_data. You can use this bot yourself. Report bugs here.

2011-10-06T13:08:30Z

[Pu408]Add: issue. Tweak: unused_data. You can use this bot yourself. Report bugs here.

New page

Hi there, I am Alyson Boon even though it is not the name on my beginning certificate. Office supervising is my profession. My wife and I reside in Mississippi but now I'm contemplating other choices. The favorite hobby for him and his children is to perform lacross and he would by no means give it up.<br><br>Have a look at my website; [http://c045.danah.co.kr/home/index.php?document_srl=1356970&mid=qna certified psychics]