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en>Lemnaminor: Disambiguated: logarithmic → logarithmic scale

2014-12-08T10:05:51Z

Disambiguated: logarithmic → logarithmic scale

← Older revision		Revision as of 12:05, 8 December 2014
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	~~In [[mathematics]]~~, ~~in the field~~ of ~~[[group theory]],~~ a ~~[[subgroup]]~~ <~~math~~>H<~~/math~~> of a [~~[group (mathematics)\|group]] <math>G</math> is said to be '''weakly normal''' if whenever <math>H^g \leq N_G(H)<~~/~~math>, we have <math>g \in N_G(H)<~~/~~math>~~.		Nice to satisfy you, I am Marvella Shryock. Puerto Rico is where he's usually been living but she needs to move because of her family members. My working day occupation is a librarian. To gather badges is what her family and her appreciate.<br><br>Have a look at my web-site :: over the counter std test ([http://telekomxchange.com/groups/prevent-infections-before-hand-using-these-tips/ full report])

	~~Every [[pronormal subgroup]] is weakly normal.~~

	~~==References==~~
	* {{Citation \| doi=10.1017/~~S1446788700003712 \| last1=Ballester~~-~~Bolinches \| first1=Adolfo \| last2=Esteban~~-~~Romero \| first2=R. \| title=On finite T~~-~~groups \| id={{MathSciNet \| id = 2000428}} \| year=2003 \| journal=Journal of the Australian Mathematical Society \| issn=1446~~-~~7887 \| volume=75 \| issue=2 \| pages=181–191}}~~
	* {{Citation \| last1=Müller \| first1=Karl Hans \| title=Schwachnormale Untergruppen: Eine gemeinsame Verallgemeinerung der normalen und normalisatorgleichen Untergruppen \| id={{MathSciNet \| id = 0204528}} \| year=1966 \| journal=Rendiconti del Seminario Matematico della Università di Padova. the Mathematical Journal of the University of Padova \| issn=0041-~~8994 \| volume=36 \| pages=129–157}}~~

	~~[[Category:Group theory~~]]
	~~[[Category:Subgroup properties]]~~


	~~{{Abstract-algebra-stub}}~~

en>Addbot: Bot: Migrating 4 interwiki links, now provided by Wikidata on d:q1471886

2013-03-01T03:20:01Z

Bot: Migrating 4 interwiki links, now provided by Wikidata on d:q1471886

← Older revision		Revision as of 05:20, 1 March 2013
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	~~Nice to meet you~~, ~~my name is Figures Held although I don't really like becoming known as like that. His wife doesn't like it~~ the ~~way he does but what he truly likes performing is to do aerobics and he's been performing~~ [~~http:~~/~~/facehack.ir/index.php?do=/profile-110/info/ std home test] it for quite~~ a ~~while. Years ago we moved to Puerto Rico~~ [~~http:~~//~~citymama.com.ua~~/~~profile_info~~.~~php?ID=38588 home std test~~] ~~and my [http://www~~.~~target~~.~~com~~/~~c/sexual~~-~~health/personal~~-~~lubricant/~~-/N-~~5xu08Z5t8q1 family enjoys] it~~. ~~Hiring has been my profession for some time but I've currently utilized for an additional 1.<br><br>Feel free to surf to my page :~~: [~~http~~:~~//www.sex~~-~~porn~~-~~tube.ch/user/JJeannere home std test kit]~~		In [[mathematics]], in the field of [[group theory]], a [[subgroup]] <math>H</math> of a [[group (mathematics)\|group]] <math>G</math> is said to be '''weakly normal''' if whenever <math>H^g \leq N_G(H)</math>, we have <math>g \in N_G(H)</math>.

			Every [[pronormal subgroup]] is weakly normal.

			==References==
			* {{Citation \| doi=10.1017/S1446788700003712 \| last1=Ballester-Bolinches \| first1=Adolfo \| last2=Esteban-Romero \| first2=R. \| title=On finite T-groups \| id={{MathSciNet \| id = 2000428}} \| year=2003 \| journal=Journal of the Australian Mathematical Society \| issn=1446-7887 \| volume=75 \| issue=2 \| pages=181–191}}
			* {{Citation \| last1=Müller \| first1=Karl Hans \| title=Schwachnormale Untergruppen: Eine gemeinsame Verallgemeinerung der normalen und normalisatorgleichen Untergruppen \| id={{MathSciNet \| id = 0204528}} \| year=1966 \| journal=Rendiconti del Seminario Matematico della Università di Padova. the Mathematical Journal of the University of Padova \| issn=0041-8994 \| volume=36 \| pages=129–157}}

			[[Category:Group theory]]
			[[Category:Subgroup properties]]


			{{Abstract-algebra-stub}}

en>Torreslfchero: Reverted good faith edit(s) by 217.63.90.17 using STiki

2012-08-22T14:41:10Z

Reverted good faith edit(s) by 217.63.90.17 using STiki

New page

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