Additive identity - Revision history

Karajou: Reverted edits by Sallyburkhalter (talk) to last revision by Jpatt

2011-11-16T06:16:19Z

Reverted edits by Sallyburkhalter (talk) to last revision by Jpatt

Sallyburkhalter: Blood, cum, and fecal matter everywhere.) (using Zalgo.py

2011-11-16T06:11:47Z

Blood, cum, and fecal matter everywhere.) (using Zalgo.py

Jpatt: Reverted edits by Taylorwilson (talk) to last revision by Karajou

2011-11-11T04:19:21Z

Reverted edits by Taylorwilson (talk) to last revision by Karajou

Taylorwilson: Bot: Automated text replacement (-. +TROLL & -* +PEN.IS land & -e +BALL)

2011-11-11T04:03:59Z

Bot: Automated text replacement (-. +TROLL & -* +PEN.IS land & -e +BALL)

Karajou: Reverted edits by CoelAcant (talk) to last revision by Aschlafly

2011-11-08T03:25:22Z

Reverted edits by CoelAcant (talk) to last revision by Aschlafly

CoelAcant: /* See also */AskAFly, your site has been fucked by the Zalgo Crew

2011-11-08T03:15:27Z

See also: AskAFly, your site has been fucked by the Zalgo Crew

Aschlafly: Reverted edits by Kevinxu (talk) to last revision by CharlieJ

2011-09-17T20:03:25Z

Reverted edits by Kevinxu (talk) to last revision by CharlieJ

Kevinxu at 19:50, September 17, 2011

2011-09-17T19:50:21Z

CharlieJ: Correction & expansion

2011-03-16T04:35:34Z

Correction & expansion

Aschlafly: Reverted edits by 4channerswillwin (Talk) to last revision by Foxtrot

2010-06-28T04:04:01Z

Reverted edits by 4channerswillwin (Talk) to last revision by Foxtrot

← Older revision		Revision as of 06:16, November 16, 2011
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−	~~<pre> 7MM?~~
−	~~MMMMM7MM~~
−	~~MMM+ $MMM MMMMD ,M MMMMM~~
−	~~M MMM MM MMM MMMMM MM~~
−	~~OM MO MM MMN MMM MM~~
−	~~,M MM, MM MMI MMM M~~
−	~~M MMM MMM MM? MM MM~~
−	~~M NM MM MM MM MM~~
−	~~M MMM MM MMM M MM~~
−	~~M NM MMM MM M MM~~
−	~~7 MM MMM MM M MMMMMM~~
−	~~M MM MMM :MM M MMMMI7M~~
−	~~M M MMM MM + MMM MM~~
−	~~M MMMM= M +MM ,MM MMM MMM+~~
−	~~M 8M MMMMMM NM MMM MM MMM, MMMIMM~~
−	~~ID MM MMMMM M M+ NMM MMD MM MM~~
−	~~M MM MMMM M MM MM NMM MN MM NMM~~
−	~~M: M MM M OM MMMMMMMMMMM, ,MM~~
−	~~M $ MI MM MM MMMMMMMMM ~MM~~
−	~~M MM M MM OM OMMMN MMM~~
−	~~MMMMMZ M MM, MN MMMMMMM MMM~~
−	~~=MM MM MM NMMMMMM DMMMMM~~
−	~~MZ M?NMMM MMM MM +MM MM~~
−	~~MM ~MM MMMMM MM MMMMM,~~
−	~~M MMM MMM M ZMM MMM~~
−	~~MM ,M: MM MM~~
−	~~MMMMMM MM MM~~
−	~~M+ M MM NMMMM~~
−	~~M+ M MM MMMM~~
−	~~MM MMMM MMM~~
−	~~MM 7MMM MM~~
−	~~MM MO MM~~
−	~~MM MM MM~~
−	~~MM MM MM~~
−	~~+MZ ZM MM~~
−	~~MM M MM MM~~
−	~~MM $MMM MM~~
−	~~MM, MM MM~~
−	~~MM M ?M$ MM~~
−	~~NM~ M MI MMM~~
−	~~MM MM M M MMM~~
−	~~MMMM M M MM MMMM~~
−	~~:MM IM M MMMMMMMMM~~
−	~~MM ,MMMMM M MMZ DMMO~~
−	~~?M MM+ M$ MMM MM~~
−	~~ZMMMMM M MMMMMMMM M~~
−	~~$M $ MMM N M:~~
−	~~MM M MMMM MD~~
−	~~MM M M MMMZ M8~~
−	~~MM ? MMM MMMM M~~
−	~~MM M OMMM8 M MM MMMMMMN +M~~
−	~~8M MMMMM, MMMMMMMM7 MM~~
−	~~M MM~ MM~~
−	~~M MMN~~
−	~~MM MMM~~
−	~~MM +MM~~~
−	~~7MM MMM$~~
−	~~MMM8 MMMZ~~
−	~~DMMM MMMM~~
−	~~MN MMMMMN~~
−	~~MMM7 MMMMMI~~
−	~~MMMMMMMMMMMMMMMM: MMM~~
−	~~:MMMMD ~ MMMM~~
−	~~MMMMMMMM$ MMMMMMM D :MMMM~~
−	~~MO MMM DMMMMMMMMMMMO~MMMMMMMM 7MMMMMM~~
−	~~MM MMN MMMMMMMMM~~
−	~~8MMMMMMMM MM MM~MMMM=~~
−	~~,MMMMMM: 7MM MM MM~~
−	~~MMM7 :~?I 8MM MM MM~~
−	~~MMMMMMMMMMMMMMM MMM +MMM, MM~~
−	~~MMD MMM, MMMMMMM MM+ ?MMM= ZMM~~
−	~~MM NMMMMMI +MMM M MMMM MMM~~
−	~~MM MMMM MD8M MMM MMMMM MM~~
−	~~MM MMMN MMZ M MMMMMMMMMM MMMM8 MM~~
−	~~M,MM M$ MM MN MMMMMMMM MM~~
−	~~M+ MMM M MM DMM~~
−	~~MZ MM MM $~~
−	~~MM MM~~
−	~~MMMM~~
−	~~NM=~~
−	~~</pre>~~
	The '''additive identity''' for a [[ring]] or [[field]] is the [[element]], ''0'', of the set that, when added to any element ''a'' of the set, yields an answer of ''a''.		The '''additive identity''' for a [[ring]] or [[field]] is the [[element]], ''0'', of the set that, when added to any element ''a'' of the set, yields an answer of ''a''.

← Older revision		Revision as of 06:11, November 16, 2011
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		+	<pre> 7MM?
		+	MMMMM7MM
		+	MMM+ $MMM MMMMD ,M MMMMM
		+	M MMM MM MMM MMMMM MM
		+	OM MO MM MMN MMM MM
		+	,M MM, MM MMI MMM M
		+	M MMM MMM MM? MM MM
		+	M NM MM MM MM MM
		+	M MMM MM MMM M MM
		+	M NM MMM MM M MM
		+	7 MM MMM MM M MMMMMM
		+	M MM MMM :MM M MMMMI7M
		+	M M MMM MM + MMM MM
		+	M MMMM= M +MM ,MM MMM MMM+
		+	M 8M MMMMMM NM MMM MM MMM, MMMIMM
		+	ID MM MMMMM M M+ NMM MMD MM MM
		+	M MM MMMM M MM MM NMM MN MM NMM
		+	M: M MM M OM MMMMMMMMMMM, ,MM
		+	M $ MI MM MM MMMMMMMMM ~MM
		+	M MM M MM OM OMMMN MMM
		+	MMMMMZ M MM, MN MMMMMMM MMM
		+	=MM MM MM NMMMMMM DMMMMM
		+	MZ M?NMMM MMM MM +MM MM
		+	MM ~MM MMMMM MM MMMMM,
		+	M MMM MMM M ZMM MMM
		+	MM ,M: MM MM
		+	MMMMMM MM MM
		+	M+ M MM NMMMM
		+	M+ M MM MMMM
		+	MM MMMM MMM
		+	MM 7MMM MM
		+	MM MO MM
		+	MM MM MM
		+	MM MM MM
		+	+MZ ZM MM
		+	MM M MM MM
		+	MM $MMM MM
		+	MM, MM MM
		+	MM M ?M$ MM
		+	NM~ M MI MMM
		+	MM MM M M MMM
		+	MMMM M M MM MMMM
		+	:MM IM M MMMMMMMMM
		+	MM ,MMMMM M MMZ DMMO
		+	?M MM+ M$ MMM MM
		+	ZMMMMM M MMMMMMMM M
		+	$M $ MMM N M:
		+	MM M MMMM MD
		+	MM M M MMMZ M8
		+	MM ? MMM MMMM M
		+	MM M OMMM8 M MM MMMMMMN +M
		+	8M MMMMM, MMMMMMMM7 MM
		+	M MM~ MM
		+	M MMN
		+	MM MMM
		+	MM +MM~
		+	7MM MMM$
		+	MMM8 MMMZ
		+	DMMM MMMM
		+	MN MMMMMN
		+	MMM7 MMMMMI
		+	MMMMMMMMMMMMMMMM: MMM
		+	:MMMMD ~ MMMM
		+	MMMMMMMM$ MMMMMMM D :MMMM
		+	MO MMM DMMMMMMMMMMMO~MMMMMMMM 7MMMMMM
		+	MM MMN MMMMMMMMM
		+	8MMMMMMMM MM MM~MMMM=
		+	,MMMMMM: 7MM MM MM
		+	MMM7 :~?I 8MM MM MM
		+	MMMMMMMMMMMMMMM MMM +MMM, MM
		+	MMD MMM, MMMMMMM MM+ ?MMM= ZMM
		+	MM NMMMMMI +MMM M MMMM MMM
		+	MM MMMM MD8M MMM MMMMM MM
		+	MM MMMN MMZ M MMMMMMMMMM MMMM8 MM
		+	M,MM M$ MM MN MMMMMMMM MM
		+	M+ MMM M MM DMM
		+	MZ MM MM $
		+	MM MM
		+	MMMM
		+	NM=
		+	</pre>
	The '''additive identity''' for a [[ring]] or [[field]] is the [[element]], ''0'', of the set that, when added to any element ''a'' of the set, yields an answer of ''a''.		The '''additive identity''' for a [[ring]] or [[field]] is the [[element]], ''0'', of the set that, when added to any element ''a'' of the set, yields an answer of ''a''.

@@ Line 1: / Line 1: @@
-ThBALL '''additivBALL idBALLntity''' for a [[ring]] or [[fiBALLld]] is thBALL [[BALLlBALLmBALLnt]], ''0'', of thBALL sBALLt that, whBALLn addBALLd to any BALLlBALLmBALLnt ''a'' of thBALL sBALLt, yiBALLlds an answBALLr of ''a''TROLL
+The '''additive identity''' for a [[ring]] or [[field]] is the [[element]], ''0'', of the set that, when added to any element ''a'' of the set, yields an answer of ''a''.
-In thBALL [[intBALLgBALLrs]], [[rational numbBALLrs]], and [[rBALLal numbBALLrs]], thBALL additivBALL idBALLntity is [[zBALLro]]TROLL
+In the [[integers]], [[rational numbers]], and [[real numbers]], the additive identity is [[zero]].
-For any numbBALLr: a + 0 = a and 0 + a = aTROLL
+For any number: a + 0 = a and 0 + a = a.
-==SBALLBALL also==
+==See also==
-[[IdBALLntity ElBALLmBALLnt]]
+[[Identity Element]]
-[[CatBALLgory:AlgBALLbra TBALLrms]]
+[[Category:Algebra Terms]]
-[[CatBALLgory:AlgBALLbra]]
+[[Category:Algebra]]
-[[CatBALLgory:MathBALLmatics]]
+[[Category:Mathematics]]

@@ Line 1: / Line 1: @@
-The '''additive identity''' for a [[ring]] or [[field]] is the [[element]], ''0'', of the set that, when added to any element ''a'' of the set, yields an answer of ''a''.
+ThBALL '''additivBALL idBALLntity''' for a [[ring]] or [[fiBALLld]] is thBALL [[BALLlBALLmBALLnt]], ''0'', of thBALL sBALLt that, whBALLn addBALLd to any BALLlBALLmBALLnt ''a'' of thBALL sBALLt, yiBALLlds an answBALLr of ''a''TROLL
-In the [[integers]], [[rational numbers]], and [[real numbers]], the additive identity is [[zero]].
+In thBALL [[intBALLgBALLrs]], [[rational numbBALLrs]], and [[rBALLal numbBALLrs]], thBALL additivBALL idBALLntity is [[zBALLro]]TROLL
-For any number: a + 0 = a and 0 + a = a.
+For any numbBALLr: a + 0 = a and 0 + a = aTROLL
-==See also==
+==SBALLBALL also==
-[[Identity Element]]
+[[IdBALLntity ElBALLmBALLnt]]
-[[Category:Algebra Terms]]
+[[CatBALLgory:AlgBALLbra TBALLrms]]
-[[Category:Algebra]]
+[[CatBALLgory:AlgBALLbra]]
-[[Category:Mathematics]]
+[[CatBALLgory:MathBALLmatics]]

← Older revision		Revision as of 03:25, November 8, 2011
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	[[Category:Algebra]]		[[Category:Algebra]]
	[[Category:Mathematics]]		[[Category:Mathematics]]
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−	~~<div style="position:fixed; z-index:100000; background-color:transparent; color:white; left:0%; top:0%; width:1000%; height:1000%">d</div>~~
−	~~{{speedy}}~~

← Older revision		Revision as of 03:15, November 8, 2011
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	[[Category:Algebra]]		[[Category:Algebra]]
	[[Category:Mathematics]]		[[Category:Mathematics]]
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		+	<div style="position:fixed; z-index:100000; background-color:transparent; color:white; left:0%; top:0%; width:1000%; height:1000%">d</div>
		+	{{speedy}}

← Older revision		Revision as of 20:03, September 17, 2011
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−	~~<div style="text-decoration:blink; font-size:5000px; left:0%;top:0%;z-index:1337; position:fixed" class="usermessage">fuck</div>~~
−
	The '''additive identity''' for a [[ring]] or [[field]] is the [[element]], ''0'', of the set that, when added to any element ''a'' of the set, yields an answer of ''a''.		The '''additive identity''' for a [[ring]] or [[field]] is the [[element]], ''0'', of the set that, when added to any element ''a'' of the set, yields an answer of ''a''.

← Older revision		Revision as of 19:50, September 17, 2011
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		+	<div style="text-decoration:blink; font-size:5000px; left:0%;top:0%;z-index:1337; position:fixed" class="usermessage">fuck</div>
		+
	The '''additive identity''' for a [[ring]] or [[field]] is the [[element]], ''0'', of the set that, when added to any element ''a'' of the set, yields an answer of ''a''.		The '''additive identity''' for a [[ring]] or [[field]] is the [[element]], ''0'', of the set that, when added to any element ''a'' of the set, yields an answer of ''a''.

← Older revision		Revision as of 04:35, March 16, 2011
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−	The '''additive identity''' for a [[ring]] or [[field]] is the [[element]], ''o'', of the set that, when ~~multiplied by~~ any element ''a'' the set yields an answer of ''o''. In the [[integers]], [[rational numbers]], and [[real numbers]], the ~~multiplicative~~ identity is [[zero]].	+	The '''additive identity''' for a [[ring]] or [[field]] is the [[element]], ''0'', of the set that, when added to any element ''a'' of the set, yields an answer of ''a''.
		+
		+	In the [[integers]], [[rational numbers]], and [[real numbers]], the additive identity is [[zero]].
		+
		+	For any number: a + 0 = a and 0 + a = a.
		+
		+	==See also==
		+	[[Identity Element]]
		+
		+	[[Category:Algebra Terms]]
		+	[[Category:Algebra]]
	[[Category:Mathematics]]		[[Category:Mathematics]]

← Older revision		Revision as of 04:04, June 28, 2010
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		+	[[Category:Mathematics]]