Roulette Game Analysis

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We have all seen a roulette wheel. Some of us have even played it in a casino. While all roulette games look the same at first glance, small variations in the winning payouts and even the wheel itself can lead to sizable differences in the expected outcome for both the player and the casino. In this article, we will show you the three main roulette games available in American casinos. We will take a deeper look at the underlying mathematics of each game to determine which variant of roulette is best, and why. Finally, we will help you track down the best roulette game in Las Vegas!

If a roulette wheel had only 36 pockets (the little slots on the side of the wheel into which the ball eventually drops) the game would be truly fair. The 1-in-36 (2.78%) chance a player would have to win 35-to-1 would exactly offset the 35-in-36 (97.22%) chance he or she would have to lose.

Casinos, of course, are in the business to make a profit. The money to buy the liquor they serve for free, to build and maintain the dancing fountains, and to pay the wages of everyone from the bellhop to the pit boss to the celebrity headliner has to come from somewhere. A lot of it comes from the house edge, which is the mathematical advantage over the player that is built into every game the casino offers.

In most roulette games offered in …show more content…

In single-zero roulette, the green 00 pocket is missing; the wheel has only 37 pockets. This is as close to fair as the wheel can get. The player has a 1-in-37 chance (2.70%) of winning 35-to-1, and a 36-in-37 chance (97.30%) of losing. This is only a 7 one-hundredths of a percent increased probability of winning on any particular number, but it has a significant effect on the house edge. Single-zero roulette has a house edge of only 2.70%, compared to 5.26% for double-zero roulette. That works out to an extra $256 in winnings per $10,000