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RTP - Return to Player

Synonyms:Prize pool..

Applicable to: Baccarat, lottery, slot machines, and other gambling games.

What is(RTP)Return to Player?

Return to Player (RTP) and hit frequency are two core concepts in the gambling industry that significantly impact the economic characteristics of a game and the potential profits for players. Let’s explore these concepts in depth and understand how they play a key role in games.

Return to Player (RTP):

RTP is a crucial metric that measures the percentage of total wagered money that a casino or gambling platform returns to players over the long term. Usually expressed as a percentage, it indicates the average return a player can expect over time. For example, if a game has an RTP of 95%, this means that, on average, players can expect to win back $95 for every $100 wagered. The remaining 5% represents the platform’s expected profit.

Example Calculation:
Wager: $100,RTP: 95%
Expected Return = $100 * 0.95 = $95

Hit Frequency:

Hit frequency refers to how often a winning combination appears during gameplay. It represents the likelihood of winning in a game. For example, if a game has a hit frequency of 10%, it means that a player has a 10% chance of hitting a winning combination in each game round. However, it’s important to note that hit frequency does not directly relate to how much a player can win, as the payout for each winning combination may vary.

Example Calculation:
Hit frequency: 10%
Expected Wins = 100 rounds * 0.10 = 10 wins

These two concepts are closely related and influence one another. A high RTP typically suggests that players are more likely to receive higher returns over the long term, while hit frequency affects the chances of winning in the short term. When choosing a game, players can select a combination of RTP and hit frequency that aligns with their preferences and risk tolerance for an optimal gaming experience and potential profits. It’s important to remember that these figures are calculated over the long term, and individual game sessions may show variance in the short term.