You may have heard the adage that the "house always has the advantage." Video poker is an exception to that rule. If you look for the most liberal pay tables, and play them properly, you can have a thin advantage. Some pay tables, which are slightly in the machine's favor, can return over 100%, if you factor in incentives such as cash back, free play, mailers, and other comps.
Part of your research should include learning the payout tables, but there’s also another table that should prove pivotal to your success in playing the game. There are a number of charts available which show you clearly when you should drop cards and when you should keep them. For instance, when you have a Royal Flush you should naturally keep all of your cards, whichever type of video poker game you’re playing. For 3-if-a-kind you should keep three and drop two, and if you’re two cards from a Royal Flush you should keep two and drop three.
A straight is a hand with consecutive ranks, like 9? 7? 10? 8? 6?. Notice again that the cards don't have to appear in order. The order of face cards, from lowest to highest, is Jack, Queen, King, Ace, which we abbreviate J, Q, K, A. An ace can also count as 1, to complete a straight where the other cards are 2, 3, 4, and 5. But it can't count as both a low and a high card, e.g., Q K A 2 3.
Double Jackpot Poker is similar to Double Double Bonus Poker because there is a kicker included in the pay table. Four aces with a king, queen or jack pays 800 for 1. Four kings, queens or jacks with an ace, king, queen, or jack pays 400 for 1. A hand with two pairs pays 2 for 1. The full-pay (8/5 meaning a full house pays 8 for 1 and a flush pays 5 for 1) version is the only one to be covered in this guide. It returns 99.63 percent with perfect play and has a variance of 22.4.
Video poker is a very volatile game, about four times as much as blackjack. In any form of gambling, short-term results mostly depend on normal mathematical randomness (what some might call luck). However, in the long run, results mostly depend on skill. If you play a game with a return of 100.76% perfectly, that does not mean that you will have a 0.76% profit every time you play. The 100.76% is an EXPECTED return. Much in the same way, if you flip a coin ten million times, the expected number of tails will be five million, but it is unlikely you will hit five million on the nose. Actual results will vary significantly from expectations, but the more you play, the closer your actual return percentage will get to the expected return.