Video poker paytable selection is a casino pricing decision. The rules of the draw may look identical across two machines, but one or two payout changes can materially alter return to player, theoretical hold, volatility, and the type of customer the game attracts.
For management, the correct question is not simply, “Which paytable has the highest hold?” A sustainable decision balances mathematics, player skill, denomination, competition, loyalty strategy, progressive funding, operating cost, and the position of the game on the casino floor.
Quick Facts
| Management question | Why it matters |
|---|---|
| What is the return with perfect strategy? | Establishes the minimum theoretical hold against optimal play |
| What return will the actual customer mix achieve? | Real players make strategy errors and may generate more hold |
| How volatile is the paytable? | Affects bankroll swings, jackpot frequency, and player experience |
| Is the royal paid fully at maximum coins? | Changes player behavior and effective return |
| Is a progressive attached? | Requires meter contribution and reset-cost analysis |
| How does the game compare with nearby competitors? | Strong players notice paytable differences |
| What reinvestment will be offered? | Free play and points reduce net gaming value |
A paytable is part of a larger economic package. Machine speed, denomination, occupancy, loyalty benefits, maintenance, and floor placement all influence the final result.
Plain Talk
A video poker paytable tells the player what each winning hand pays. Change the Full House or Flush award, and the long-run return changes even though the cards and draw rules remain the same.
A familiar example is Jacks or Better:
| Common label | Full House | Flush | Approximate return with accurate strategy | Approximate theoretical hold |
|---|---|---|---|---|
| 9/6 Jacks or Better | 9 | 6 | 99.54% | 0.46% |
| 8/5 Jacks or Better | 8 | 5 | 97.30% | 2.70% |
| 7/5 Jacks or Better | 7 | 5 | 96.15% | 3.85% |
The labels “9/6,” “8/5,” and “7/5” refer to the Full House and Flush payouts per coin. The royal flush schedule, straight, three of a kind, two pair, and high-pair awards also matter.
Paytable Return Versus Actual Hold
Theoretical return assumes a defined strategy, usually optimal or near-optimal play. Actual customers may hold the wrong cards, play too quickly, misunderstand wild-card rules, or fail to wager the number of coins required for the best royal payout.
That means actual hold can exceed the simple paytable hold.
Example:
- Perfect-strategy return: 99.54%
- Perfect-strategy hold: 0.46%
- Actual customer return after errors: 98.60%
- Observed hold: 1.40%
Management should not assume every extra percentage point of actual hold is automatically positive. A confusing or unforgiving game may reduce repeat play, occupancy, and customer trust.
Worked Coin-In Comparison
Suppose two machines each receive $100,000 in coin-in.
9/6 Jacks or Better
- Theoretical hold: 0.46%
- Expected theoretical win: $100,000 × 0.0046 = $460
8/5 Jacks or Better
- Theoretical hold: 2.70%
- Expected theoretical win: $100,000 × 0.027 = $2,700
The theoretical difference is $2,240 for the same coin-in.
But the higher-return game may attract more knowledgeable players, increase occupancy, produce more coin-in, support loyalty positioning, and create a reason to visit the property. Management must compare total contribution, not only hold percentage.
Denomination and Customer Segment
The same paytable does not fit every area.
A casino may offer:
- stronger schedules at higher denominations;
- moderate schedules in the main slot floor;
- premium single-hand games for knowledgeable players;
- multi-hand versions with different volatility and speed;
- bar-top games selected partly for beverage and social value;
- progressive banks designed around jackpot visibility;
- lower-denomination games with different point or free-play rates.
A $1 machine with five-coin maximum play cycles $5 per hand. A quarter machine at five coins cycles $1.25 per hand. A high-return dollar game can still produce more expected win per hour if coin-in is sufficiently higher.
Example:
- Quarter game: $1.25 per hand × 500 hands = $625 coin-in
- Dollar game: $5 per hand × 500 hands = $2,500 coin-in
At a 0.46% hold, the dollar game produces about $11.50 theoretical win for that player-hour. At a 2.70% hold, the quarter game produces about $16.88. The lower-denomination game has the higher hold percentage, but the result depends on actual speed and wagering behavior.
Maximum-Coin Royal Structure
Many traditional video poker paytables pay a disproportionately larger royal flush award at five coins.
Example:
- One to four coins: royal pays 250 for 1
- Five coins: royal pays 4,000 for a five-coin wager, equivalent to 800 for 1
This structure encourages maximum-coin play. A customer who plays fewer coins may receive a materially lower return than the headline paytable percentage.
Casinos should display this clearly. Management should also understand how denomination buttons and modern credit-based interfaces affect the player’s perception of “maximum bet.”
Progressives
A progressive royal can raise effective return as the meter grows.
The analysis should include:
- base paytable return excluding the progressive increment;
- percentage of coin-in contributed to the meter;
- reset amount;
- probability of the progressive hand;
- linked-bank participation;
- jackpot tax and reporting procedures where applicable;
- marketing value of visible jackpot size;
- jackpot liability and funding method.
A large meter can temporarily make a game unusually attractive. Management should not confuse the short-term progressive value with the long-run economics after reset.
Volatility and Prize Concentration
Two paytables with similar returns can feel very different.
A game that places more return in the royal flush or another rare hand has greater prize concentration. Players may experience longer losing stretches even when the published return is strong.
A casino should consider:
- frequency of low awards;
- contribution of the royal to total return;
- wild-card hand distribution;
- maximum jackpot exposure;
- hand-pay frequency;
- customer bankroll and session length;
- whether the game is single-hand, multi-hand, or multi-strike.
High volatility can be appropriate for a jackpot-focused bank. It may be unsuitable for a low-denomination area marketed around longer sessions.
Player Skill and Strategy Availability
Video poker is unusual because player decisions affect return.
Management should identify the strategy assumption behind every published percentage. “Return to player” may mean:
- perfect strategy;
- a simplified strategy;
- an average observed customer strategy;
- a marketing estimate using selected assumptions.
Strong players compare schedules and use strategy charts. Recreational players may focus on game theme, denomination, pace, or the chance of a royal.
A property that offers one visibly strong paytable can use it as a credibility and acquisition product while managing profitability through denomination, availability, loyalty earning rate, and overall floor mix.
Loyalty and Reinvestment
A high-return game plus generous rewards can become unprofitable if the reinvestment rate is not calibrated.
Suppose a machine has:
- 0.46% theoretical hold;
- $200,000 monthly coin-in;
- theoretical win of $920;
- free play and points worth 0.50% of coin-in, or $1,000.
The direct reinvestment exceeds the simple theoretical win before labor, tax, maintenance, and overhead.
The answer is not automatically to remove the game. Management may reduce point earning, exclude certain promotions, require higher denomination, or treat the product as a marketing acquisition cost. The decision should be explicit.
Floor-Mix Strategy
A strong video poker offering does not require every machine to use the same return.
A balanced mix may include:
- a clearly identified high-return bank;
- mainstream schedules for broad recreational play;
- progressives for jackpot demand;
- premium-denomination games;
- multi-hand products;
- bartop games;
- specialty variants such as Deuces Wild, Bonus Poker, or Double Double Bonus.
The mix should be evaluated by product, location, denomination, daypart, and customer segment.
Average hold across all video poker can hide important differences. A bank near a high-traffic entrance may have a different role from a quiet premium area.
Change Management and Controls
A paytable change is not merely a screen edit.
A controlled process should address:
- approved game software and configuration;
- regulatory or laboratory requirements;
- internal authorization;
- asset and configuration records;
- customer-facing paytable verification;
- progressive and jackpot settings;
- accounting and meter baselines;
- loyalty-system treatment;
- testing after installation;
- communication to slot operations, surveillance, finance, and marketing.
The casino should retain evidence of what was active, when it changed, who approved it, and how the new configuration was verified.
From the Casino Side
The operating review should compare more than hold percentage.
Useful metrics include:
- coin-in;
- theoretical win;
- actual win;
- occupancy;
- games played;
- average wager;
- unique carded players;
- repeat visitation;
- free-play and point cost;
- jackpot and hand-pay frequency;
- maintenance incidents;
- win per unit per day;
- net contribution after reinvestment.
A strong paytable with weak location may underperform. A weaker paytable with high traffic may produce short-term win but damage the property’s reputation among knowledgeable players.
Common Mistakes
Choosing only by hold percentage
A high hold percentage is meaningless if the game receives little coin-in or drives valuable customers away.
Comparing different games as if strategy were identical
Jacks or Better, Deuces Wild, Bonus Poker, and Double Double Bonus require different strategy and have different volatility.
Ignoring maximum-coin behavior
The royal schedule can make one-coin and five-coin returns very different.
Treating actual hold as proof of the paytable
Short periods can be distorted by jackpots, low volume, and random variation.
Forgetting reinvestment
Points, free play, mailers, and promotions can consume much of the theoretical margin.
Hard Truth
The weakest paytable is not always the most profitable, and the strongest paytable is not always a giveaway. Profitability depends on return, volume, player skill, denomination, volatility, and reinvestment together.
FAQ
Why do casinos offer different paytables for the same game?
They are pricing the game for different denominations, customer segments, locations, and marketing goals. The casino may also use a stronger schedule as a competitive product.
Is a 99% paytable unprofitable?
Not necessarily. It still has a positive theoretical hold, and actual player errors may increase hold. Profitability also depends on coin-in, operating cost, and rewards.
Can a casino change a video poker paytable?
A casino can offer approved configurations and may replace or reconfigure games under its regulatory and internal-control requirements. The displayed paytable must accurately reflect the active game.
Does a progressive always improve value?
A growing jackpot adds value, but the base paytable may be weaker and part of coin-in funds the meter. The full calculation must include both elements.
Why does the Full House and Flush payout matter so much?
Those hands occur far more often than a royal flush. Reducing frequent awards removes return repeatedly across many hands.
Deeper Insight
The best selection process uses a portfolio view.
Instead of asking whether one machine has the “right” hold, management asks what role each bank plays in the total floor. A premium high-return bank may support loyalty and reputation. A progressive bank may support jackpot excitement. A mainstream bank may deliver stable volume. The goal is a coherent mix, not one universal percentage.
Formula / Calculation
Theoretical Win = Coin-In × Theoretical Hold
Net Gaming Contribution = Theoretical Win − Direct Reinvestment − Variable Operating Cost
Illustrative example:
- Coin-in: $150,000
- Theoretical hold: 2.70%
- Theoretical win: $4,050
- Direct rewards: $900
- Variable operating cost: $350
- Illustrative net contribution: $4,050 − $900 − $350 = $2,800
Formula Explanation in Plain English
The paytable sets the mathematical starting margin. Coin-in determines how often that margin is applied. Rewards and operating costs determine how much of the theoretical win remains.
Related Reading
Continue with Video Poker Paytables, Video Poker Odds, Video Poker House Edge, and Video Poker Strategy. For casino-side analysis, read Hold Percentage, Actual Win, Theoretical Win, and Slot Meter Readings. Use the Video Poker Analyzer and Expected Loss Calculator to compare scenarios.