Video Poker Strategy Guides

Understanding Video Poker Fundamentals

Essential knowledge for optimal decision-making at the machine

Return to Player Percentages

Video poker machines have varying return-to-player (RTP) percentages depending on the pay table and game variant. Full-pay machines typically offer RTPs between 98-101% with optimal play, while short-pay machines may offer 95-97%. Understanding these percentages helps you identify which machines provide better long-term mathematical expectations. The difference between full-pay and short-pay tables on the same game can represent significant variations in expected return over time.

Bankroll Management Essentials

Proper bankroll management is critical for extended play sessions and minimizing losses. Experts recommend maintaining a bankroll of at least 250 times your average bet to weather normal variance. This mathematical approach provides a buffer against short-term fluctuations inherent in all gambling activities. Conservative bet sizing relative to your total budget extends your playing time and reduces risk of substantial losses during inevitable downswings.

Optimal Play Strategy

Decision-making framework for every hand dealt

The Strategy Hierarchy

Video poker strategy requires understanding a specific hierarchy of hand rankings and drawing decisions. Professional players follow mathematical models that rank every possible starting hand and determine whether to keep certain cards or draw for improved hands. This isn't about intuition—it's pure mathematics. The optimal strategy varies significantly between game types, such as Jacks or Better versus Deuces Wild, due to different pay structures and winning hand combinations.

The fundamental principle is evaluating the expected value of every possible action. When dealt your initial five cards, you calculate which discards and redraws offer the highest mathematical expectation. For example, in Jacks or Better, holding a sure winner like a pair of tens is typically better than drawing to an inside straight, because the probability of completing the straight doesn't justify discarding your guaranteed payment.

Learning proper strategy charts is not optional for competitive players. Even small deviations from optimal play significantly reduce your expected return. Many casinos and educational resources provide strategy charts specific to each game variant that you can reference during play.

Pay Table Analysis

Evaluating machine quality and mathematical expectations

Full-Pay Jacks or Better

Royal Flush: 800 to 1
Straight Flush: 50 to 1
Four of a Kind: 25 to 1
Full House: 9 to 1
Flush: 6 to 1
Straight: 4 to 1
Three of a Kind: 3 to 1

RTP with optimal play: ~99.5%

Short-Pay Jacks or Better

Royal Flush: 800 to 1
Straight Flush: 40 to 1
Four of a Kind: 25 to 1
Full House: 8 to 1
Flush: 5 to 1
Straight: 4 to 1
Three of a Kind: 3 to 1

RTP with optimal play: ~96.5%

Deuces Wild Pay Table

Royal Flush: 800 to 1
Four Deuces: 200 to 1
Royal Flush (with Deuce): 25 to 1
Five of a Kind: 15 to 1
Straight Flush: 9 to 1
Four of a Kind: 4 to 1
Full House: 3 to 1

RTP with optimal play: ~100.8%

Pay Table Selection Strategy

The difference between full-pay and short-pay machines on identical games can represent 3-4 percentage points in expected return. This translates to hundreds of dollars in expected losses over thousands of plays. Professional players always examine pay tables before playing, comparing the payouts for each hand ranking. When choosing between machines, prioritize venues with the most generous pay tables for your preferred game variants.

Pay table quality is the single most controllable factor affecting your mathematical expectation. While you cannot control the shuffle or your dealt hand, you can absolutely control which machine you play by researching available pay tables. This discipline separates skilled players who understand the mathematics from casual players.

Advanced Strategic Concepts

Deeper mathematical principles for serious players

Expected Value Calculation

Every decision in video poker can be reduced to expected value mathematics. When holding a pair of fives and drawing three cards to try for a flush, you calculate the probability of achieving each possible outcome and multiply by its payout. If that expected value exceeds the payout for your current hand, the draw is mathematically correct.

This analytical framework removes emotion and intuition from play. A hand that "feels" lucky may have negative expected value, while a boring draw might offer superior mathematics. Professional players make decisions based on calculations, not hunches or superstition.

Variance and Standard Deviation

Video poker results fluctuate significantly in the short term despite long-term mathematical expectations