A carnival-game bonus paytable is a price list for outcomes. It tells you which hands qualify and how many units are returned when they occur. Two side bets can share the same name and still have different mathematical value because one or two payout lines have been changed.
The comparison therefore has to cover the entire distribution, not just the largest number printed at the top.
The headline jackpot is usually the least useful comparison point
Players naturally notice “500 to 1,” “1,000 to 1,” or a progressive jackpot. Those awards are memorable because they are large. Expected value, however, weights every award by how often the corresponding result occurs.
A small reduction on a relatively frequent hand can remove more return than a large increase on an extremely rare hand adds back.
That is the central paytable lesson: frequency × payout matters more than payout alone.
The paytables explained page covers the reading mechanics; this page focuses on comparing two schedules once the qualifying hands are known.
Compare line by line before trying to summarize the table
Consider two illustrative bonus schedules for the same hypothetical five-card side bet:
| Qualifying hand | Paytable A | Paytable B | Difference |
|---|---|---|---|
| Royal flush | 1,000 to 1 | 1,000 to 1 | None |
| Straight flush | 200 to 1 | 150 to 1 | B pays 50 less |
| Four of a kind | 50 to 1 | 40 to 1 | B pays 10 less |
| Full house | 11 to 1 | 10 to 1 | B pays 1 less |
| Flush | 8 to 1 | 7 to 1 | B pays 1 less |
| Straight | 5 to 1 | 5 to 1 | None |
| Three of a kind | 3 to 1 | 3 to 1 | None |
The schedules advertise the same royal. A quick glance can make them look nearly identical. They are not. Every cut transfers expected return from the player to the house.
The exact effect depends on the probability of each listed hand in the specific game. A paytable cannot be evaluated correctly by importing probabilities from a different card count, deck, wild-card rule, or qualifying condition.
One-unit cuts can be larger than they look
Suppose a particular qualifying result occurs with probability 2% in an illustrative game. Reducing its net payout from 8:1 to 7:1 removes one betting unit on 2% of outcomes.
The return reduction from that single change is:
0.02 × 1 unit = 0.02 unit per unit wagered
That is a 2 percentage-point reduction in expected return from one line, assuming the probability really is 2% and everything else stays unchanged.
Now compare that with improving an ultra-rare result by 100 units when it occurs once in 100,000 wagers:
0.00001 × 100 = 0.001 unit
That adds only 0.1 percentage point of return.
The rare headline improvement can look much larger while contributing much less mathematically.
Expected value is the only clean way to combine all lines
For a fixed-payout side bet, a simplified expected-value calculation is:
EV = sum of [probability of each winning result × net win for that result] + probability of losing × (-1 unit)
If the result is negative, the absolute value is the house edge relative to the initial stake when that is the game’s proper denominator.
For example, if a complete outcome model produced expected value of -0.072 units per unit wagered, the house edge would be 7.2% on that denominator.
The important word is complete. Looking only at winning lines and forgetting the losing probability will always overstate return.
Use the house edge calculator and expected loss calculator only after the correct probability and payout assumptions have been identified.
Do not combine the main game and bonus bet into one vague percentage
Carnival tables often contain several separately priced components:
- an Ante or base wager;
- a mandatory or optional later Play/Raise wager;
- a Blind-style wager;
- one or more fixed side bets;
- a progressive contribution.
Each can have a different edge and settlement rule. A strong main-game strategy does not rescue a weak optional bonus bet. Conversely, a side bet with a better paytable does not automatically make the full game cheap if the player is making expensive strategy errors elsewhere.
This is why main game edge vs side bet edge should be kept separate in any comparison.
Fixed jackpots and progressive jackpots need different treatment
A fixed schedule has stable listed awards until the property changes the approved paytable. A progressive side bet can contain both fixed awards and one or more meter-dependent awards.
For a progressive, expected value changes as the meter changes. The correct comparison is not simply:
“Casino A has a $90,000 jackpot; Casino B has $80,000.”
You also need to know:
- the progressive wager amount;
- qualifying hand definition;
- probability of the meter-linked result;
- whether the award is full meter, percentage of meter, or fixed amount;
- reset value;
- any envy or linked awards;
- all non-progressive payout lines.
A larger meter can improve value while the rest of the schedule remains weak. It can also be far below any break-even threshold. A big number is not enough information.
“To one” and “for one” can change what the player receives
Payout language is another source of bad comparisons.
A 10 to 1 net payout normally means a winning $5 wager earns $50 profit and the original $5 stake is also returned, for $55 back in total.
A 10 for 1 return normally describes $50 returned in total on that $5 wager, which includes the original stake. The net win is therefore $45.
Properties, electronic interfaces, and marketing materials do not always phrase returns consistently, so the practical rule is to determine whether the displayed figure is net profit or total return before comparing it with another table.
Better return does not necessarily mean more frequent wins
A paytable can improve expected return by moving value into rare premium hands while leaving ordinary hit frequency almost unchanged. Another schedule can produce frequent small wins but still have a worse overall return because those wins are too small relative to the losing outcomes.
So three measures should stay separate:
- expected return — the probability-weighted value of all outcomes;
- hit frequency — how often any qualifying result pays;
- volatility — how unevenly the return is distributed between common small awards and rare large ones.
Two paytables can therefore have the same qualifying hands and similar hit frequency while producing different house edge and different bankroll swings. “I win this bonus often” is not a substitute for reading what those wins pay.
A live-table comparison should start with the posted schedule
Online examples and strategy sites are useful for learning, but they do not override the table in front of you. A casino can offer an approved variation that differs from the schedule someone saw elsewhere.
The player should confirm:
- exact side-bet name;
- wager amount;
- qualifying hands;
- active payout lines;
- whether the top award is fixed or progressive;
- whether any minimum bet is required for progressive or envy eligibility.
Independent references such as Wizard of Odds Three Card Poker, Ultimate Texas Hold’em, and its Let It Ride supplemental-paytable appendix illustrate how return can change with payout structure. The posted casino schedule remains the operative one for the wager being offered.
Paytable comparison is also an internal-control problem
For the casino, selecting an approved paytable is only the first step. The physical and system presentation must agree with it.
A clean launch means the following point to the same schedule:
- approved game rules;
- felt or table signage;
- electronic display where used;
- dealer procedure and training material;
- floor reference material;
- jackpot/progressive configuration;
- surveillance-visible evidence sufficient to reconstruct a disputed payout.
A dealer who remembers the 8:1 flush from another property cannot pay 8:1 when the active table says 7:1. A sign showing the old schedule while the system is configured for the new one creates a control failure even if the underlying math was properly approved.
The Massachusetts table-game rules framework is one example of regulated procedural material; exact approval and display requirements depend on jurisdiction and game.
Compare the money effect at realistic volume
A paytable difference becomes easier to understand when converted into expected cost.
Assume two versions of the same $5 side bet have house edges of 5% and 8% after the full probability model is calculated. At 50 wagers:
- total action = $250;
- 5% expected loss = $12.50;
- 8% expected loss = $20.00.
The three-percentage-point difference represents $7.50 of additional expected loss over those 50 wagers.
It does not mean the player must lose either amount. A rare premium hand can dominate a short session. The calculation isolates the long-run price difference created by the schedule.
The strongest comparison reads from frequent outcomes upward
Players tend to compare top-down because the biggest payout is visually dominant. A better process is almost the reverse:
- identify the most frequent qualifying results;
- note every payout difference there;
- move through the middle of the schedule;
- then examine premium hands and jackpots;
- finally calculate or obtain the complete expected return.
That order makes it harder for a spectacular but rare top award to hide cuts in the lines doing most of the return work.
For warning signs, continue to Why Paytables Matter and Bad Paytables Explained. For bet families, compare Pair-Based Side Bets, Flush-Based Side Bets, and Straight-Based Side Bets.