PokerStrategy.com Home
Lands-IP Flaggan indikerar vilket land du tillhör enligt din IP-adress och profildata. Innehållet på PokerStrategy.com filtreras enligt dessa inställningar. Klicka här för mer information om innehållsfiltrering.
Användarnamn:  Lösenord: 

Långsiktiga onlinepoker-framgångar med vinnande strategier - registrera dig gratis!

De bästa strategiernaMed de korrekta strategierna blir poker ett enkelt spel. Våra författare visar dig hur du blir framgångsrik, steg för steg.

De smartaste tänkarnaLär från och med våra internationellt framgångsrika pokerproffs, via livecoachings och i våra forum.

$50 startkapital PokerStrategy.com är helt fritt från avgifter. Trots detta så har vi ett gratis startkapital på $50 som väntar på dig.

Är du redan medlem på PokerStrategy.com? Logga in här

Ordlista

Pot Odds (English)

The pot odds are the ratio between possible winnings and the cost to have a chance at obtaining those winnings. Hence, they are the inverse cost/benefit ratio for a given bet.

Pot Odds = possible profit : bet amount payable


Example:

The pot has $10

Player A bets $5.


There are 15$ in the pot. That is the possible profit. The cost for Player B, who follows A, is $5. Hence, he has pot odds of $15:$5 or 3:1.


Meaning

Pot odds are useful when the question is whether a call is profitable in the long term, e.g. when playing draws. If after weighting by the probability, the cost is too high or the winnings too low, then the call is not worth making. In this case, you will not win a large enough sum often enough to make the investment profitable in the long term.


For example, if two players are in the final betting round and the first bets $2 in a pot of $10 while player B can only beat a bluff. Then player A must be bluffing in one of seven cases so that B can call without sustaining long term losses.


In this case, the pot odds were 10+2:2 or 6:1. Player B would therefore break even if his odds, or chances of winning were 6:1. He could lose six times (each time paying $2) and win once (winning $12). Hence, A must be bluffing 14% of the time for B to call.



Related Topics:

Odds, Implied Odds, Equity, Expected Value