The player may end up losing money on a player advantage game or earning money on a casino advantage game by using a shorter number of hands. In a shorter term, however, there are a variety of scenarios, which can occur.

The return in reality is more likely to be close to the expected return, only if the player uses close to perfect strategies and a sufficiently large number of hands. The interpretation, in this case, will be that for every $350 placed as a bet, the player will lose $350 – $346.43 = $3.57! Second, they need to multiply the result by the total bet, or 0.9898 x $350 = $346.43. If we presume that the player is willing to play 9/6 Double Double Bonus Poker, a game with an expected return of 98.98%, their theoretical return will be estimated as follows:įirst, they need to transform 98.98% into a decimal using the above mentioned method.

If one is to play Full-Pay Deuces Wild with close to immaculate strategies for a sufficiently long period of time, they can expect to earn $352.66 – $350 = $2.66 for every $350 they place as a bet. How can we interpret this theoretical result? Second, they need to multiply the result by the total bet, or 1.0076 x $350 = $352.66. This will lead them to the following result: 1.0076. First, they need to move the decimal point two places to the left and remove the percent sign. Let us presume that a player is willing to project how much they will be paid if they bet $350 on Full-Pay Deuces Wild, a game offering a 100.76% expected return. One should multiply the decimal by the total amount of the bet. It is achieved by moving the decimal point two places to the left and removing the percent sign Ģ. One should transform the expected return for the particular game from a percentage to a decimal. In order to estimate the expected return in terms of dollars:ġ. The expected return (payback percentage) is in a direct link to the pay table for the particular game, thus, if there is a change in the pay table, there will immediately be a change in the expected return. In case there is a 25 percent chance for a particular winning combination to occur and, at the same time, the player is to be paid 4 times the bet size for this combination, while the expected return will be 100 percent.

In case the odds for a player to receive a particular winning combination were equal to the payout for the combination in the game, the expected return would be 100 percent. The result is usually expressed as a percentage. The expected return can be evaluated by comparing the number of coins, placed as a bet to the number of coins received for every winning hand in the particular game.

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