Video Poker: How Pay Tables Change the Player’s Expected Return

Video poker remains one of the few casino games where small details directly influence the long-term mathematical outcome. Unlike many other gambling formats, the player’s decisions and the selected pay table both affect the expected return of each session. A pay table determines how much each winning hand pays in relation to the original stake. Two machines that look identical may therefore produce noticeably different long-term results. Understanding how pay tables work allows players to estimate the theoretical return and identify machines that offer more favourable conditions.

The Structure of a Video Poker Pay Table

A pay table lists every winning hand available in a particular video poker variant and shows how many coins are paid for each result. Common combinations include pairs of jacks or better, two pairs, three of a kind, straights, flushes and royal flushes. Each of these hands carries a specific multiplier. The exact numbers determine the long-term expected return of the machine.

In games such as Jacks or Better, the difference between two pay tables can appear minimal. For example, one machine might pay 9 coins for a full house and 6 for a flush, while another pays 8 and 5 respectively. These slight changes have a measurable effect. A classic “9/6 Jacks or Better” table typically offers a theoretical return of around 99.54% when played with optimal strategy, whereas an “8/5” table reduces the expectation by more than one percentage point.

Casinos adjust these numbers to control house advantage. Lower payouts for mid-level hands such as full houses and flushes increase the house edge over time. Because these combinations occur relatively frequently, even a small reduction in payout shifts the long-term balance significantly.

Why Small Pay Table Changes Matter

The importance of pay tables becomes clear when analysing probabilities. In video poker, the distribution of hands is predictable because the game is based on a standard 52-card deck. When probabilities are combined with the payout multipliers, it becomes possible to calculate the theoretical return of each machine.

Consider a royal flush. It pays 800 coins for a five-coin bet in most modern versions of video poker. However, this hand appears only once in roughly 40,000 deals. Because it is extremely rare, reducing its payout slightly would not affect the expected return as dramatically as lowering payouts for more common hands.

Hands such as two pairs or three of a kind appear much more frequently. If the pay table reduces these rewards, the cumulative effect over thousands of hands becomes noticeable. That is why experienced players often compare pay tables before starting a session.

Expected Return and Mathematical Advantage

The expected return of a video poker game represents the average percentage of wagered money theoretically returned to players over a very long period. This value depends on two factors: the pay table and the player’s decisions during the draw phase.

Games with generous pay tables can reach returns above 99% when optimal strategy is applied. Classic examples include 9/6 Jacks or Better, certain versions of Deuces Wild and some variants of Double Bonus Poker. However, if the strategy used by the player is not mathematically correct, the effective return drops.

This interaction between strategy and pay tables makes video poker different from games based purely on chance. Each decision—whether to hold or discard cards—affects the probability of reaching specific hands. Strategy charts used by experienced players are designed around the exact pay table of the machine.

Examples from Popular Video Poker Variants

Different versions of video poker reward hands in unique ways. Jacks or Better focuses on balanced payouts across the pay table. Double Bonus Poker increases rewards for four-of-a-kind hands but lowers returns for other combinations to maintain the house edge.

Deuces Wild introduces wild cards, dramatically changing probabilities. Because any deuce can substitute for another card, the frequency of strong hands increases. As a result, the pay table is adjusted with smaller rewards for certain combinations to keep the expected return within the intended range.

These variations demonstrate how the same basic game structure can produce very different mathematical outcomes. A player who understands the relationship between probabilities and pay tables can quickly identify which versions offer better theoretical value.

How Players Compare Pay Tables in Practice

Experienced video poker players rarely select a machine at random. Instead, they examine the pay table displayed on the screen before inserting credits. The numbers reveal whether the machine belongs to a favourable category or a lower-return configuration.

For example, the difference between 9/6 and 8/5 Jacks or Better may seem small at first glance. However, the long-term expectation changes from roughly 99.54% to about 97.30%. Over thousands of hands, that difference represents a significantly larger advantage for the house.

Many players memorise key indicators such as “9/6” or “8/5” to recognise favourable tables quickly. Some also rely on strategy cards or mobile tools that calculate expected return instantly based on the visible payouts.

Recognising High-Value Machines

Casinos often place machines with stronger pay tables in areas that attract experienced players, while lower-return machines appear in high-traffic locations. This approach balances accessibility for casual visitors and profitability for the casino.

When analysing a machine, players usually focus first on payouts for full houses and flushes. These two values serve as reliable indicators of overall return. If both numbers are lower than the well-known standard values, the expected return is almost always reduced.

Understanding pay tables does not eliminate risk, but it allows players to make more informed choices. In video poker, knowledge of payout structures is one of the few practical tools available for estimating the long-term mathematical expectation of the game.