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Följande
strategi är en medelsvår strategi för jacks or better
video poker. När man använder denna strategi på en full
pay eller fullt betalande maskin kommer den att ge en förväntad
avkastning på 99.52%. Jämfört med den optimala strategin
kostar felaktigheter i denna strategi 0.03%, eller en satsning för
varje 3805 händer.
Note: The number of high cards in holding 3 to a straight flush is roughly offset by the number of gaps. When evaluating 3 to a straight flush subtract the number of gaps from the number of high cards. Terms: High card: A jack, queen, king, or ace. These cards are retained more often because if paired up they return the original bet. Outside straight: An open ended straight that can be completed at either end, such as the cards 7,8,9,10. Inside straight: A straight with a missing inside card, such as the cards 6,7,9,10. In addition A,2,3,4 and J,Q,K,A also count as inside straights because they are at an extreme end. Gap: The number of ranks needed to fill in the middle of a straight flush. For example a 6,7,8 would have 0 gaps, a 6,7,9 would have 1, and a 6,7,10 would have 2. The following are considered to have 2 gaps because they are at extreme ends: A,2,3; A,2,4; A,3,4; J,Q,A; J,K,A; and Q,K,A. The following are considered to have 1 gap because they are close to an extreme end: 2,3,4 and J,Q,K. Example: Suppose you have the following hand. kort kommer här The top two
plays are (1) keep the three to a straight flush and (2) keep two to a
royal flush. The number of gaps to the straight flush is 2 and the number
of high cards is also 2. So gaps-high cards=0. The table shows that 3
to a straight flush, where gaps-highcards>=0, beats two suited high
cards, so go keep the 3 cards to the straight flush. The following table compares the probability and return of each hand under both the simple strategy and the optimal strategy.
The next table is a frequency distribution of the error, or difference in expected return, between the simple strategy and the optimal strategy.
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