In trying to understand the boundaries of a game, it is helpful to look at all the possible permutations of events possible. We shall do this with baccarat – bull-dozing through the math.  The total number of permutations for baccarat is 416!/410! = 4,998,398,275,503,360. This is because there are 416 cards in an 8-deck shoe, so 52 x 8 = 416. We divide this number in factorials, meaning 416!, by 416 – 6 (for each coup has 6-cards, in relation to calculations). So we get 416! / 410!. As a point of interest, some of you might be thinking – isn’t there some kind of formula where we can plug in numbers and get the probability of results? Well, as far as my research has gone, there isn’t. Also, the removal of a 2 has a different effect from the removal of a 5. Meaning that each card has a different effect on the probabilities of the Player, Banker and

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In this article, we shall go over the various components of baccarat: Effect of individual cards on probability Effect of different card combinations in a coup Effect of individual cards on probability The following 3 line-charts show the effect of removing each value of card on the probabilities on the next hand of the Banker, Player and Tie. You will notice that different card values have different effects on the probability of the next hand. Running a regression analysis on each line, the following respective 3 bar-charts indicate the quantifiable effects on probability. Banker These charts show that removing 4s and 2s have the largest positive effect on the probability of a Banker result, while removing 8s and 9s have the largest negative effect on the probability of a Banker result. Player These charts show that removing 6s and 7s have the largest positive effect on the probability of a Player result, while removing 8s and 4s have the largest

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