What is Optimal Play in Video Poker?
Video poker represents one of the most mathematically definable casino games available. Optimal play refers to the mathematically superior decisions a player can make on every hand, based on probability theory and expected value calculations. Unlike games where strategy is subjective or based on intuition, video poker strategy is derived from computer analysis of millions of possible hands and outcomes.
The foundation of optimal play lies in understanding that each decision point in video poker presents a choice about which cards to hold or discard. Each choice has an associated expected value—the average return you can expect over many repetitions of that same situation. By always choosing the action with the highest expected value, players can minimize the house edge and maximize their return to player (RTP) percentage.
Pay Table Analysis and RTP Percentages
The pay table is the most critical element of any video poker machine. It dictates the payouts for every winning hand combination, from a simple pair of jacks to a royal flush. Two machines running identical software can have dramatically different returns simply because of their pay tables. A "Full House 9/6" machine (paying 9 coins for a full house and 6 coins for a flush on a single coin bet) has a theoretical return of approximately 99.55%, while a "Full House 8/5" machine returns only about 97.30%.
Understanding how to read and evaluate pay tables is essential for any serious video poker player. The best machines typically offer higher payouts for the middle-range hands: full house, flush, and straight. Premium hands like four of a kind and straight flush payouts also matter significantly. Even single-coin differences in these payouts can shift the overall RTP by 1-2%, which compounds over thousands of hands played.
Strategy Charts and Decision Making
Strategy charts represent the distilled wisdom of computer analysis applied to specific pay table variations. These charts rank all possible hand holdings by their expected value and guide players on exactly which cards to hold in every situation. A proper strategy chart eliminates guesswork and emotion from decision-making, replacing it with mathematical precision.
For example, when holding three cards to a flush and also having a low pair, a strategy chart tells you exactly which holding has the higher expected value. These decisions might seem counterintuitive without analysis—drawing to a flush feels exciting, but if the math favors holding the pair, that's what optimal play dictates. Different pay tables can produce slightly different strategy charts, which is why players must use the chart specifically designed for their machine's pay table.
The Mathematics Behind Winning Decisions
Every video poker decision comes down to comparing expected values. When you have a choice between keeping a flush draw or holding a pair, you calculate: (probability of completing the flush × payout for flush) versus (probability of improving the pair × payout for improved pair). The option with the higher mathematical expectation is the optimal play.
Over a long session, consistently making the mathematically optimal decision separates skilled players from casual players. While short-term results remain subject to variance, the player making optimal decisions will show better results over time. This is why studying strategy charts and understanding pay table mathematics creates a genuine edge in video poker—not an edge over the house, but an edge over other players and over playing poorly.