RTP in Dice games: why 96% is not a promise of repayment 

A 96% RTP does not mean you will get 96% of your deposit back. Discover what this percentage really means in Dice games, with clear calculation examples. 

You deposit €50, open a Dice game and notice that its return-to-player percentage is 96%. That sounds reassuring. You might think you will get almost all your money back. An hour later, your balance is down to €10. Where did the promised €48 go? 

That €48 was never promised. The confusion arises when a single percentage is interpreted as a personal guarantee. RTP describes the theoretical payout model of a game. It does not determine how much money you will have left after an evening, a hundred rounds or a particular deposit. 

For Belgian Dice game players, this is an important distinction. A percentage displayed to two decimal places may look precise while revealing very little about your next round. Below, we explain the misunderstanding: what does RTP measure, which amounts are included and why can your actual result be far from 96%? 

The percentage relates to the game model 

RTP stands for Return to Player. This theoretical percentage describes the expected relationship between payouts and wagers under the conditions of the game’s mathematical model. An RTP of 96% therefore represents a theoretical average return of €0.96 for every €1 wagered. 

This does not mean that the game must return that amount after every bet. Following a €1 round, the game is not required to credit €0.96 to your balance. Even after a hundred rounds, your actual payout percentage does not have to equal exactly 96%. 

The UK’s Gambling Commission explains why RTP is not a prediction of the outcome of a gaming session. Its consumer guidance emphasises that a displayed percentage does not mean a player can expect to receive that proportion back during an individual session. This mathematical explanation is relevant to the misunderstanding, although British regulations governing physical gaming machines do not automatically apply in Belgium. 

RTP should therefore be understood as information about the distribution of possible outcomes. The average helps describe that distribution, but it does not tell you which result you will personally experience. 

Your deposit is not your total amount wagered 

The biggest misunderstanding often lies not in the percentage itself, but in the amount to which it is applied. A deposit transfers money into your player account. A wager uses money to play a round. That money may come from your original deposit or from previous payouts. 

Imagine depositing €50. You then play several rounds and use your winnings to fund additional bets. By the end of your session, you may have wagered considerably more than €50 without making another deposit. 

Your total amount wagered includes all those bets. If you receive €1 as a prize and then wager it again, that euro counts as another wager. The same original money can therefore be used across multiple rounds, increasing the cumulative amount wagered. 

This makes the calculation “€50 deposit × 96% = €48 guaranteed remaining” incorrect. The deposit is the wrong basis for the calculation, and there is no guarantee. 

One session, three different amounts 

Let’s consider a hypothetical gaming session to illustrate the difference. There are no additional deposits, withdrawals or separate promotional credits. The player starts with €50, wagers a total of €200 during the session and receives €160 in game payouts. 

This is possible because winnings are used to place additional bets. The player did not need to have €200 in their account at once. That figure represents the sum of all individual wagers. 

Item	Amount	Meaning
Initial deposit	€50	Money available at the start of the session
Total amount wagered	€200	All wagers combined, including bets funded by previous payouts
Total game payouts	€160	All monetary prizes awarded during play
Final balance	€10	€50 − €200 + €160
Net result	−€40	Final balance minus starting amount

The actual payout percentage for this hypothetical session is €160 divided by €200, or 80%. The net loss is €40. Neither figure changes simply because the game information displays an RTP of 96%. 

For a predetermined total wagered amount of €200, a 96% RTP would theoretically correspond to €192 in expected payouts under the model’s assumptions. The actual €160 is lower. That difference is not money the game still owes the player. 

Theoretical RTP and actual RTP answer different questions 

Theoretical RTP comes from the game’s design and mathematical calculations. Actual RTP is calculated afterwards using recorded wagers and payouts. The first figure describes an expectation, while the second describes what happened during a particular period. 

The hypothetical 80% in our example is therefore an observed result. It does not mean the game’s mathematical model has suddenly changed to 80%. Conversely, an exceptional session in which payouts exceed the total amount wagered does not change the theoretical RTP either. 

In its technical guidance, the Gambling Commission explicitly distinguishes between designed RTP, actual measured RTP and total wagering volume. Reinvested winnings are also included in that volume. This distinction prevents deposits, withdrawals and game prizes from being treated as the same type of amount. 

Before comparing figures, it is therefore essential to check what is being used as the denominator. Are you dividing monetary payouts by all wagers, or simply comparing money deposited and withdrawn from your bank account? These calculations measure different things. 

A 96% RTP does not mean a 96% chance of winning 

Another common misconception is that a game with a 96% RTP should produce a win in 96 out of every 100 rounds. However, payout percentage and hit frequency are different concepts. One describes monetary amounts, while the other describes how often a particular outcome occurs. 

This can be illustrated using two entirely hypothetical games. Each round costs €1. Both games have exactly the same theoretical RTP, even though their payout probabilities differ considerably. 

Hypothetical game	Possible payout	Probability of that payout	Expected payout per €1
Game A	€2	48%	0.48 × €2 = €0.96
Game B	€100	0.96%	0.0096 × €100 = €0.96

In both examples, all other outcomes pay €0. Game A therefore pays relatively small amounts quite frequently. Game B pays a much larger amount far less often. Nevertheless, both games have a 96% RTP. 

These are mathematical examples designed to explain the concept, not paytables from existing Dice games. They demonstrate why RTP alone cannot tell you how often you will win or how likely you are to receive a particular prize. 

Volatility determines how the average feels 

Two games with similar RTP percentages can offer very different experiences. One may award smaller prizes more frequently. Another may feature long periods without payouts, interrupted by a larger win. Volatility describes the variation in possible outcomes. 

This can make the theoretical average difficult to recognise over a short period. A rare, large prize may contribute significantly to the theoretical average, even though many players will never receive it during their sessions. 

Our complete guide to online slots and concepts such as RTP and volatility provides additional background on these terms. They should also be distinguished when playing Dice games: an average payout percentage does not tell you how evenly prizes are distributed. 

Low volatility is not protection against losses either. Frequent small payouts may still be lower than the corresponding wagers. Simply seeing money regularly credited to your balance does not mean your balance is increasing. 

Infinity Dice illustrates the difference 

Air Dice lists an RTP of 96.50% and medium volatility for Infinity Dice. The official Infinity Dice product information also describes grids and a bonus feature involving points, money and Mystery Games. 

None of these details promises that you will recover almost everything you wager. The percentage describes the mathematical model, while the game rules determine which combinations and scores produce prizes in a particular round. 

Our Infinity Dice review and its explanation of the points and bonus mechanics describe how the game works. A points score is not yet a monetary amount. The score must first be converted into a payout according to the applicable paytable. 

The presence of player choices does not turn RTP into a certainty either. In a game where decisions matter, it is important to understand which assumptions about player behaviour are included in the published percentage. Looking at the number alone is insufficient to determine the effect of each decision. 

A bonus does not promise to restore the average 

After a series of losses, a player may hope that a bonus will bring their balance back into line. This assumes the game somehow tracks how far an individual player has fallen below the RTP percentage. However, RTP information provides no basis for such an assumption. 

Bonus features have their own conditions. The possibility of receiving additional points, a cash prize or another game round is not a promise that previous losses will be compensated. Likewise, the maximum available bonus prize does not indicate how likely you are to receive it. 

Our explanation of Mystery Games and their different payout rules highlights why each game mode must be considered separately. A high potential payout and a high probability of receiving a payout are two different things. 

Continuing to play longer in an attempt to “reach the RTP” is therefore not a logical recovery strategy. Additional rounds introduce new wagers and uncertain outcomes. They do not undo previous losses. 

Why playing more rounds offers no personal guarantee 

With a large number of game observations, the measured average may move closer to the theoretical model. However, the number of observations needed for a meaningful assessment depends on factors such as the variation in outcomes and the measurement method. There is no universal number of rounds after which every Dice game player will receive exactly the theoretical RTP. 

There is also a difference between a percentage and a monetary amount. A measured return may be reasonably close to the theoretical model while the total loss remains substantial because of a high wagering volume. 

Consider a simplified model with a 96% RTP. With a predetermined total wagering volume of €100, the theoretical expected loss is €4. With €1,000 wagered, it becomes €40. The percentage remains unchanged, but the amounts increase. 

These figures are expectations under the model, not predictions of individual gaming sessions. They demonstrate why “I will play longer so the percentage becomes more accurate” is not the same as “I will end up with more money”. 

A 4% house edge does not mean a maximum loss of 4% 

In a simplified model, a theoretical RTP of 96% corresponds to a house edge of 4%. This does not mean your personal losses are limited to 4% of your deposit. It is simply the opposite side of the same average relationship between wagers and payouts. 

Our explanation of the house edge and its relationship with RTP explores this connection. A player may lose more than that percentage suggests during a session, but they may also make a temporary profit. 

Under comparable model conditions, a higher RTP means a smaller theoretical average disadvantage for the player. It does not make a game profitable or establish a safe minimum for your balance. 

Your assessment should therefore go beyond ranking games by their percentages. Consider the bet amount, paytable, bonus conditions and the amount you are prepared to lose. A higher RTP is not a reason to increase that amount. 

What RTP can tell you before you play 

Look for the RTP percentage in the information provided for the specific version of the game you are opening. Check whether it refers to theoretical RTP and whether there are any particular conditions relating to player choices, bet levels or additional features. Do not automatically assume that a general product page describes every detail of your version. 

Use the percentage as background information about the game’s mathematical model. Do not treat it as a repayment agreement, a probability of winning on the next round or an amount you are entitled to recover after losing. 

Let’s return to the €50 deposit. The player may have expected to have €48 remaining. It is now clear why that conclusion does not follow from a 96% RTP: deposits and total wagers are different, outcomes fluctuate and the percentage provides no personal guarantee. 

What you can determine directly is the amount you wager and potentially lose. Set a limit for that amount before playing. A 96% RTP may describe a theoretical average, but it cannot promise what your balance will show at the end of your session.