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Video Poker Strategy | ||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||||
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The following common terms are mentioned in these video poker strategies.
High card: A jack, queen, king, or ace. These
cards are retained more often because if paired up they return
the original bet. Spread: This refers to the number of ranks spread apart the cards are toward a potential straight, straight flush, or royal flush. The smaller the spread the better the odds are for the video poker player. For example, a suited 5, 6, and 8, would be 3 to a straight flush with a spread of 4 because the cards span 4 ranks. 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 gap, 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. Penalty card: Sometimes one must discard a potentially useful video poker card. A penalty card is a potentially useful card that is discarded. For example, if the player had 3 to a royal and 4 to a flush, the correct play is to keep three to the royal, discarding the fourth suited card. The discarded suited card would be called a flush penalty card because it could have been used to complete a flush. By discarding it, the player's odds of forming a flush are "penalized." Sometimes penalty cards can affect borderline plays. For example, if the player had a suited 10 and king, with no other cards of that suit, nor a 9, jack, queen, or ace, then the player should keep the two to a royal flush. However, this is only marginally better than discarding everything. If the player had just one suited card, or any card that could be used to complete a straight, then the odds of forming a flush or straight would be depressed, lowering the overall expected return below that of discarding everything. So, in that situation the player should be mindful of the effect of penalty cards. Playing Card Symbols: T = 10, J = Jack, Q = Queen, K = King, A = Ace
The following strategy is my simple strategy for deuces wild video poker. Using this strategy on a full pay video poker machine will result in an expected return of 100.71%. To use this strategy, look in the following list given the number of deuces you hold (you never discard a deuce). Then look up all viable ways on the list to play an initial video poker hand and elect that hand which is highest on the list. For example, if you have both a pair and four to a flush, you would keep the pair because it is higher on the list.
Any video poker hand that does not appear on the above list
should never be played. Most notably a hand of two pair
-
keeping a single pair hand has a higher expected value.
The top two strategic plays are (1) keep the pat flush, and (2) keep the 4 to a straight flush. The 4 to a straight flush consists of 3 consecutive singletons with a range of 5-7 or greater. This appears higher on the list than a pat flush, and is thus the better video poker play.
The following strategy is my optimal strategy for deuces wild video poker. Using this strategy on a full pay video poker machine will result in an expected return of 100.77%. To use this strategy, look in the following list given the number of deuces you hold (you never discard a deuce). Then look up all viable ways on the list to play an initial video poker hand and elect that hand which is highest on the list. For example, if you have both a pair and four to a flush you would keep the pair because it is higher on the list. The numbers on the right represent the expected return, which can vary depending on the discards. The player should evaluate straight flush draws carefully. Usually the number of ranks the straight flush spans determines the spread. However, if the straight flush is on the low end, this can reduce the number of ways to complete it.
Notes:
Notes:
Our thanks to the Wizard of Odds. If you have a question, feel free to ask the Wizard. For more on the math and methodology behind the Wizard's strategy, look here.
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