Quantities of information - Revision history

en>Jllm06: added Category:Information theory; removed {{uncategorized}} using HotCat

2014-04-09T20:05:37Z

added Category:Information theory; removed {{uncategorized}} using HotCat

← Older revision		Revision as of 22:05, 9 April 2014
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	~~Wilber Berryhill~~ is what ~~his spouse enjoys to contact him and he completely loves this name. Distributing manufacturing has been his profession for some time. What~~ I ~~adore~~ doing is ~~soccer~~ but I don't have the time ~~recently~~. ~~Mississippi is exactly where his home is~~.<br><br>Check out my ~~web~~-~~site ...~~ [http://~~black7~~.~~mireene~~.~~com~~/~~aqw~~/~~5741 are~~ psychics ~~real~~]		Hi there, I am Sophia. Invoicing is my occupation. It's not a common factor but what I like doing is to climb but I don't have the time lately. Her family lives in Ohio but her spouse wants them to transfer.<br><br>Check out my page - [http://Www.octionx.sinfauganda.co.ug/node/22469 certified psychics]

en>Bearcat: /* Conditional entropy (equivocation) */categorization/tagging using AWB

2014-02-09T06:31:10Z

Conditional entropy (equivocation): categorization/tagging using AWB

← Older revision		Revision as of 08:31, 9 February 2014
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	~~'''Fold equity''' is a concept in [[poker strategy]] that~~ is especially important when a player becomes [[short-stacked]] in a no limit (or possibly pot limit) [[poker tournament\|tournament]]. It is the [[Poker strategy#Equity\|equity]] a player can expect to gain due to the opponent folding to his ~~or her bets. It equates~~ to:		Wilber Berryhill is what his spouse enjoys to contact him and he completely loves this name. Distributing manufacturing has been his profession for some time. What I adore doing is soccer but I don't have the time recently. Mississippi is exactly where his home is.<br><br>Check out my web-site ... [http://black7.mireene.com/aqw/5741 are psychics real]

	~~: <math>\text{Fold Equity}\, = \text{likelihood that opponent folds } * \text{ gain in equity if opponent(s) fold}</math>~~

	The first half of the formula can be estimated based on reads on opponents or their previous actions. The second part is the equity obtained when the opponent(s) fold to your raise (i.e. the total current pot), minus the equity resulting in case your opponent(s) call your raise (i.e. your showdown equity in the post-raise pot). As the post-raise pot is larger than the current pot, fold equity can be positive as well as negative.

	Fold equity becomes an important concept for short stacks for the following reason. Opponents can be considered likely to call all-ins with a certain range of hands. When they will have to use a large percentage of their stack to make the call, this range can be expected to be quite narrow (it will include all the hands the caller expects to win an all-in against the bettor). As the percentage of stack needed to call becomes lower, the range of cards the caller will need becomes wider, and he or she becomes less likely to fold. Consequently, fold equity diminishes. There will be a point at which a caller will need a sufficiently small percentage of their stack to call the all-in that they will do so with any two cards. At that point, the all-in bettor will have no fold equity.

	~~==Example==~~
	~~Alice holds {{cards\|A♣\|6♥}} playing against one opponent, Brian, who holds {{cards\|2♥\|2♦}}. The flop is {{cards\|9♠\|7♣\|3♦}}.~~

	At this ~~point, Alice has a pot equity of 31~~.~~5% and Brian~~ has ~~a pot equity of 68~~.~~5%. In other words, if there were no further betting and both players simply turned up their hands and were dealt the turn and river cards, Alice would be 31.5% likely to win~~ the ~~pot~~.

	~~Because Brian's hand~~ is ~~so weak, though, and many hands that Alice might be playing can beat him easily, he may be 70% likely to fold facing a pot-sized bet. As such, Alice's fold equity~~ is ~~<math>70% * 68~~.~~5% = 48.2925%~~<~~/math~~>~~. Consequently, Alice can consider that her hand equity ''if she bets'' will equal~~ <~~math~~>31.~~5% + 48~~.~~2925% = 79~~.~~7925%</math>.~~
	~~However, Alice cannot be sure that her equity will increase if she bets because she cannot see Brian's cards.~~
	~~==Notes==~~
	~~<references/>~~

	~~==External links==~~
	*[http://~~www~~.~~cardschat~~.com/~~blog~~/~~11/20/fold-equity-revisited/ Fredrik Paulsson on fold equity]~~

	~~[[Category:Poker strategy]~~]

en>Addbot: Bot: Migrating 2 interwiki links, now provided by Wikidata on d:q2070563

2013-03-02T16:52:33Z

Bot: Migrating 2 interwiki links, now provided by Wikidata on d:q2070563

← Older revision		Revision as of 18:52, 2 March 2013
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	The ~~title~~ of the ~~author~~ is ~~Jayson~~. ~~Distributing production~~ is ~~exactly where her primary earnings comes from~~. ~~It's not~~ a ~~typical factor but what~~ she ~~likes performing~~ is to ~~play domino but she doesn't have~~ the ~~time recently~~. ~~My spouse~~ and ~~I reside in Mississippi but now I~~'~~m considering other choices~~.<br><br>~~Also visit my web page:~~ [http://~~test~~.~~Jeka-nn~~.ru/~~node~~/~~129 online psychic~~]		'''Fold equity''' is a concept in [[poker strategy]] that is especially important when a player becomes [[short-stacked]] in a no limit (or possibly pot limit) [[poker tournament\|tournament]]. It is the [[Poker strategy#Equity\|equity]] a player can expect to gain due to the opponent folding to his or her bets. It equates to:

			: <math>\text{Fold Equity}\, = \text{likelihood that opponent folds } * \text{ gain in equity if opponent(s) fold}</math>

			The first half of the formula can be estimated based on reads on opponents or their previous actions. The second part is the equity obtained when the opponent(s) fold to your raise (i.e. the total current pot), minus the equity resulting in case your opponent(s) call your raise (i.e. your showdown equity in the post-raise pot). As the post-raise pot is larger than the current pot, fold equity can be positive as well as negative.

			Fold equity becomes an important concept for short stacks for the following reason. Opponents can be considered likely to call all-ins with a certain range of hands. When they will have to use a large percentage of their stack to make the call, this range can be expected to be quite narrow (it will include all the hands the caller expects to win an all-in against the bettor). As the percentage of stack needed to call becomes lower, the range of cards the caller will need becomes wider, and he or she becomes less likely to fold. Consequently, fold equity diminishes. There will be a point at which a caller will need a sufficiently small percentage of their stack to call the all-in that they will do so with any two cards. At that point, the all-in bettor will have no fold equity.

			==Example==
			Alice holds {{cards\|A♣\|6♥}} playing against one opponent, Brian, who holds {{cards\|2♥\|2♦}}. The flop is {{cards\|9♠\|7♣\|3♦}}.

			At this point, Alice has a pot equity of 31.5% and Brian has a pot equity of 68.5%. In other words, if there were no further betting and both players simply turned up their hands and were dealt the turn and river cards, Alice would be 31.5% likely to win the pot.

			Because Brian's hand is so weak, though, and many hands that Alice might be playing can beat him easily, he may be 70% likely to fold facing a pot-sized bet. As such, Alice's fold equity is <math>70% * 68.5% = 48.2925%</math>. Consequently, Alice can consider that her hand equity ''if she bets'' will equal <math>31.5% + 48.2925% = 79.7925%</math>.
			However, Alice cannot be sure that her equity will increase if she bets because she cannot see Brian's cards.
			==Notes==
			<references/>

			==External links==
			*[http://www.cardschat.com/blog/11/20/fold-equity-revisited/ Fredrik Paulsson on fold equity]

			[[Category:Poker strategy]]

en>SchreiberBike: Disambiguation needed for the link Continuum (mathematics)

2012-05-07T03:53:46Z

Disambiguation needed for the link Continuum (mathematics)

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