Associative - Revision history

Foxtrot: replacing page with redirect; all content on this new page has been merged with associative property

2008-06-13T20:15:09Z

replacing page with redirect; all content on this new page has been merged with associative property

Foxtrot: proposing merger since content duplicated

2008-06-13T19:04:41Z

proposing merger since content duplicated

DanH: Reverted edits by Andrew Nissian (Talk); changed back to last version by Jaques

2007-04-25T05:48:45Z

Reverted edits by Andrew Nissian (Talk); changed back to last version by Jaques

Andrew Nissian at 05:47, April 25, 2007

2007-04-25T05:47:36Z

Jaques at 15:13, April 3, 2007

2007-04-03T15:13:22Z

JoshuaZ: def

2007-02-22T06:55:18Z

def

New page

A binary operation * over a set '''A''' is said to be '''Associative''' if for all <math>x,y,z</math> in '''A''' <math>(x*y)*z=x*(y*z)</math>. Common examples of associative operations are multiplication and addition of [[real numbers]] and composition of functions.

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-{{merge|Associative property}}
+#REDIRECT [[Associative property]]
-−
-A binary operation * over a set '''A''' is said to be '''Associative''' if for all <math>x,y,z</math> in '''A''' <math>(x*y)*z=x*(y*z)</math>. Common examples of associative operations are multiplication and addition of [[real numbers]] and composition of functions.
-[[category:algebra]]

← Older revision		Revision as of 19:04, June 13, 2008
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		+	{{merge\|Associative property}}
		+
	A binary operation * over a set '''A''' is said to be '''Associative''' if for all <math>x,y,z</math> in '''A''' <math>(xy)z=x(yz)</math>. Common examples of associative operations are multiplication and addition of [[real numbers]] and composition of functions.		A binary operation * over a set '''A''' is said to be '''Associative''' if for all <math>x,y,z</math> in '''A''' <math>(xy)z=x(yz)</math>. Common examples of associative operations are multiplication and addition of [[real numbers]] and composition of functions.
	[[category:algebra]]		[[category:algebra]]

← Older revision		Revision as of 05:48, April 25, 2007
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−	A binary operation * over a set '''A''' is said to be '''Associative''' if for all <math>x,y,z</math> in '''A''' <math>(xy)z=x(yz)</math>. ~~(ICEWEDGE was here)~~ Common examples of associative operations are multiplication and addition of [[real numbers]] and composition of functions.	+	A binary operation * over a set '''A''' is said to be '''Associative''' if for all <math>x,y,z</math> in '''A''' <math>(xy)z=x(yz)</math>. Common examples of associative operations are multiplication and addition of [[real numbers]] and composition of functions.
−	[[category:~~MORBID OBESITY BY ICEWEDGE~~]]	+	[[category:algebra]]

← Older revision		Revision as of 05:47, April 25, 2007
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−	A binary operation * over a set '''A''' is said to be '''Associative''' if for all <math>x,y,z</math> in '''A''' <math>(xy)z=x(yz)</math>. Common examples of associative operations are multiplication and addition of [[real numbers]] and composition of functions.	+	A binary operation * over a set '''A''' is said to be '''Associative''' if for all <math>x,y,z</math> in '''A''' <math>(xy)z=x(yz)</math>. (ICEWEDGE was here) Common examples of associative operations are multiplication and addition of [[real numbers]] and composition of functions.
−	[[category:~~algebra~~]]	+	[[category:MORBID OBESITY BY ICEWEDGE]]

← Older revision		Revision as of 15:13, April 3, 2007
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	A binary operation * over a set '''A''' is said to be '''Associative''' if for all <math>x,y,z</math> in '''A''' <math>(xy)z=x(yz)</math>. Common examples of associative operations are multiplication and addition of [[real numbers]] and composition of functions.		A binary operation * over a set '''A''' is said to be '''Associative''' if for all <math>x,y,z</math> in '''A''' <math>(xy)z=x(yz)</math>. Common examples of associative operations are multiplication and addition of [[real numbers]] and composition of functions.
		+	[[category:algebra]]