![]() For the suited pair, there are 52 different cards in the shoe. Which is to calculate the number of combinations of each possible outcome of this bet. With that housekeeping out of the way, let's move on to part two, where I calculate the combinations of each possible outcome of the Pair Square bet. That is equal to 52 factorial divided by five factorial divided by 47 factorial, which equals 2,598,960. An example of this might be, what is the number of ways you can choose five cards out of 52? I explained why this is true in my probabilities in poker video. equals X factorial divided by Y factorial, divided by X minus Y factorial. That is the number of ways you can choose Y items out of X, in this particular example without regard to order.įor example, the number of ways you might be able to choose three unique side dishes out of eight at El Pollo Loco. Let me also explain the combinations function. It is simply the product of every integer from one up to n.įive factorial would be the number of ways you could arrange five different items, which would be 1×2×3×4×5, which equals 120. ![]() n factorial is the number of ways you can arrange n different unique items. ![]() Before I get into 'Bet the Set', otherwise known as a Pair Square, let me quickly go over a couple mathematical functions, which you may already know. The purpose of this video will be how to calculate the return to player for the Pair Square side bet in Blackjack. ![]()
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