Conjunction introduction - Revision history

en>Alejandrocaro35: /* Formal notation */

2014-12-13T18:04:03Z

Formal notation

← Older revision		Revision as of 20:04, 13 December 2014
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en>Alejandrocaro35 at 13:08, 24 February 2014

2014-02-24T13:08:59Z

← Older revision		Revision as of 15:08, 24 February 2014
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	~~{{Transformation rules}}~~		The author's name is Christy. The preferred hobby for him and his kids is to perform lacross and he'll be beginning some thing else along with it. Office supervising is where her primary earnings arrives from. North Carolina is the location he loves most but now he is considering other options.<br><br>Stop by my web-site; [http://www.eduzed.org/profile.php?u=DoGaiser real psychic]

	'''Conjunction introduction''' (often abbreviated simply as '''conjunction'''<ref>{{cite book \|title=A Concise Introduction to Logic 4th edition \|last=Hurley \|first=Patrick \|authorlink= \|coauthors= \|year=1991 \|publisher=Wadsworth Publishing \|location= \|isbn= \|page= \|pages=346–51 \|url= \|accessdate=}}</ref><ref>Copi and Cohen</ref><ref>Moore and Parker</ref>) is ~~a [[validity\|valid]] [[rule of inference]] of [[propositional calculus\|propositional logic]]~~. The ~~rule makes it possible to introduce a [[logical conjunction\|conjunction]] into a [[Formal proof\|logical proof]]. It is the [[inference]] that if the [[proposition]] ''p'' is true,~~ and ~~proposition ''q''~~ is ~~true, then the logical conjunction of the two propositions ''p~~ and q'~~' is true. For example, if~~ it~~'s true that it's raining, and it's true that I'm inside, then it's true that "it's raining and I'm inside"~~. ~~The rule can be stated:~~

	~~:<math>\frac{P,Q}{\therefore P \and Q}</math>~~

	where the ~~rule~~ is ~~that wherever an instance of "~~<~~math~~>P<~~/math~~>~~" and "<math>Q</math>" appear on lines of a proof, a "<math>P \and Q</math>" can be placed on a subsequent line.~~

	~~== Formal notation ==~~
	~~The ''conjunction introduction'' rule may be written in~~ [~~[sequent]] notation:~~

	: ~~<math>P, Q \vdash P \and Q</math>~~

	~~where <math>\vdash<~~/~~math> is a [[metalogic]]al [[Symbol (formal)\|symbol]] meaning that <math>P \and Q<~~/~~math> is a [[logical consequence\|syntactic consequence]] if <math>P<~~/~~math> and <math>Q</math> are each on lines of a proof in some [[formal system\|logical system]];~~

	~~where <math>P</math> and <math>Q</math> are propositions expressed in some logical system~~.

	~~==References~~==
	~~{{reflist}}~~

	~~{{DEFAULTSORT:Conjunction Introduction}}~~
	~~[[Category:Rules of inference]~~]

en>Graham87: 1 revision from :nost:Conjunction introduction: import old edit from the Nostalgia Wikipedia, see User:Graham87/Import

2013-07-06T11:14:36Z

1 revision from nost:Conjunction introduction: import old edit from the Nostalgia Wikipedia, see User:Graham87/Import

← Older revision		Revision as of 13:14, 6 July 2013
Line 1:		Line 1:
	~~Wilber Berryhill is the~~ title ~~his parents gave him~~ and ~~he totally digs that title~~. It'~~s not a typical thing but what she likes performing~~ is ~~to play domino but she doesn~~'~~t have~~ the ~~time lately~~. For ~~years she~~'s ~~been operating as~~ a ~~travel agent~~. ~~For a while I~~'~~ve been in Alaska but I will have to transfer~~ in a ~~year or two.~~<br><br>~~Also visit my page -~~ [~~http:~~//~~yoparo.org~~/~~content~~/~~do-you-often-discover-yourself-be-bored-try-one-these-hobby-ideas clairvoyance~~]		{{Transformation rules}}

			'''Conjunction introduction''' (often abbreviated simply as '''conjunction'''<ref>{{cite book \|title=A Concise Introduction to Logic 4th edition \|last=Hurley \|first=Patrick \|authorlink= \|coauthors= \|year=1991 \|publisher=Wadsworth Publishing \|location= \|isbn= \|page= \|pages=346–51 \|url= \|accessdate=}}</ref><ref>Copi and Cohen</ref><ref>Moore and Parker</ref>) is a [[validity\|valid]] [[rule of inference]] of [[propositional calculus\|propositional logic]]. The rule makes it possible to introduce a [[logical conjunction\|conjunction]] into a [[Formal proof\|logical proof]]. It is the [[inference]] that if the [[proposition]] ''p'' is true, and proposition ''q'' is true, then the logical conjunction of the two propositions ''p and q'' is true. For example, if it's true that it's raining, and it's true that I'm inside, then it's true that "it's raining and I'm inside". The rule can be stated:

			:<math>\frac{P,Q}{\therefore P \and Q}</math>

			where the rule is that wherever an instance of "<math>P</math>" and "<math>Q</math>" appear on lines of a proof, a "<math>P \and Q</math>" can be placed on a subsequent line.

			== Formal notation ==
			The ''conjunction introduction'' rule may be written in [[sequent]] notation:

			: <math>P, Q \vdash P \and Q</math>

			where <math>\vdash</math> is a [[metalogic]]al [[Symbol (formal)\|symbol]] meaning that <math>P \and Q</math> is a [[logical consequence\|syntactic consequence]] if <math>P</math> and <math>Q</math> are each on lines of a proof in some [[formal system\|logical system]];

			where <math>P</math> and <math>Q</math> are propositions expressed in some logical system.

			==References==
			{{reflist}}

			{{DEFAULTSORT:Conjunction Introduction}}
			[[Category:Rules of inference]]

en>Gregbard: -theorem

2012-03-21T06:20:57Z

-theorem

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