Moment distribution method - Revision history

en>Bgwhite: Fix table using AWB (10497)

2014-11-21T22:15:38Z

Fix table using AWB (10497)

← Older revision		Revision as of 00:15, 22 November 2014
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en>Gilliam: Reverted edits by 203.112.75.132 (talk) to last version by 110.93.226.224

2014-02-18T16:40:18Z

Reverted edits by 203.112.75.132 (talk) to last version by 110.93.226.224

Show changes

110.93.226.224: /* Fixed end moments */

2014-01-10T09:07:40Z

Fixed end moments

← Older revision		Revision as of 11:07, 10 January 2014
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	~~I would like~~ to ~~introduce myself~~ to ~~you~~, ~~I am Jayson Simcox but I don't like~~ when ~~individuals~~ [~~http:~~//~~checkmates~~.co.za/~~index~~.~~php?do=~~/~~profile-56347~~/~~info~~/ ~~best psychic]~~ use ~~my full name~~. ~~Some time ago he chose to reside~~ in ~~North Carolina~~ and ~~he doesn~~'~~t plan on altering it~~. ~~One~~ of the ~~extremely very best things~~ in the ~~globe for him is performing ballet~~ and ~~he'll be starting~~ some ~~thing else along with it~~. ~~Distributing manufacturing is how he tends~~ to ~~make~~ a ~~living.~~<br><br>~~My web page - [http:~~/~~/myfusionprofits~~.~~com~~/~~groups~~/~~find-out-about-self-improvement-tips-here~~/ ~~accurate psychic predictions]~~ ([~~http:~~/~~/c045~~.~~danah.co.kr~~/~~home~~/~~index~~.~~php?document_srl~~=~~1356970&mid~~=~~qna c045~~.~~danah~~.co.kr])		'''Forcing''' in [[recursion theory]] is a modification of [[Paul Cohen (mathematician)\|Paul Cohen's]] original [[set theory\|set theoretic]] technique of [[forcing (set theory)\|forcing]] to deal with the effective concerns in [[recursion theory]]. Conceptually the two techniques are quite similar, in both one attempts to build [[generic set\|generic]] objects (intuitively objects that are somehow 'typical') by meeting dense sets. Also both techniques are elegantly described as a relation (customarily denoted <math>\Vdash</math>) between 'conditions' and sentences. However, where set theoretic forcing is usually interested in creating objects that meet every dense set of conditions in the ground model, recursion theoretic forcing only aims to meet dense sets that are arithmetically or hyperarithmetically definable. Therefore some of the more difficult machinery used in set theoretic forcing can be eliminated or substantially simplified when defining forcing in recursion theory. But while the machinery may be somewhat different recursion theoretic and set theoretic forcing are properly regarded as an application of the same technique to different classes of formulas.

			==Terminology==

			In this article we use the following terminology.

			;real: an element of <math>2^\omega</math>. In other words a function that maps each integer to either 0 or 1.
			;string: an element of <math>2^{<\omega}</math>. In other words a finite approximation to a real.

			; notion of forcing : A notion of forcing is a set <math>P</math> and a [[partial order]] on <math>P</math>, <math>\succ_{P}</math> with a ''greatest element'' <math>0_{P}</math>.

			;condition: An element in a notion of forcing. We say a condition <math>p</math> is stronger than a condition <math>q</math> just when <math>q \succ_P p</math>.

			;<math>p\mid q</math>: Given conditions <math>p,q</math> say that <math>p</math> and <math>q</math> are incompatible if there is no condition <math>r</math> with <math> p \succ_P r</math> and <math>q \succ_P r</math>. <math>p</math> is compatible with <math>q</math> if they are not incompatible. <!-- Sometimes we will use '''consistent''' as a synonym for compatible. -->

			;Filter : A subset <math>F</math> of a notion of forcing <math>P</math> is a filter if <math>p,q \in F \implies p \nmid q</math> and <math>p \in F \land q \succ_P p \implies q \in F</math>. In other words a filter is a compatible set of conditions closed under weakening of conditions.

			;Ultrafilter : A maximal filter, i.e., <math>F</math> is an ultrafilter if <math>F</math> is a filter and there is no filter <math>F'</math> properly containing <math>F</math>

			; Cohen forcing: The notion of forcing <math>C</math> where conditions are elements of <math>2^{<\omega}</math> and <math>(\tau \succ_C \sigma \iff \sigma \supset \tau</math>)

			Note that for Cohen forcing <math>\succ_{C}</math> is the '''reverse''' of the containment relation. This leads to an unfortunate notational confusion where some recursion theorists reverse the direction of the forcing partial order (exchanging <math>\succ_P</math> with <math>\prec_P</math> which is more natural for Cohen forcing but is at odds with the notation used in set theory.

			== Generic objects ==

			The intuition behind forcing is that our conditions are finite approximations to some object we wish to build and that <math>\sigma</math> is stronger than <math>\tau</math> when <math>\sigma</math> agrees with everything <math>\tau</math> says about the object we are building and adds some information of its own. For instance in Cohen forcing the conditions can be viewed as finite approximations to a real and if <math>\tau \succ_C \sigma</math> then <math>\sigma</math> tells us the value of the real on more places.

			In a moment we will define a relation <math>\sigma \Vdash_P \psi</math> (read <math>\sigma</math> forces <math>\psi</math>) that holds between conditions (elements of <math>P</math>) and sentences but first we need to explain the [[language (mathematics)]] that <math>\psi</math> is a sentence for. However, forcing is a technique not a definition and the language for <math>\psi</math> will depend on the application one has in mind and the choice of <math>P</math>.

			The idea is that our language should express facts about the object we wish to build with our forcing construction.

			== References ==
			* Melvin Fitting (1981), ''Fundamentals of generalized recursion theory''.
			* Piergiorgio Odifreddi (1999), ''Classical Recursion Theory'', v. 2.

			[[Category:Computability theory]]

en>ProfessorXY: +nl:Methode van Hardy Cross, de:Cross-Verfahren

2012-08-30T20:09:57Z

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