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Edutainment – Pick the Winner 4 of 4

Nov 26, 2007 We have to apologize. "Tomorrow" unfortunately turned into Monday since a weekend came by, but we’ll pick it up from where we last ended now instead. And today we’re going to talk about the excitement of "Drawing Multiple Cards".

So far we have considered scenarios where you are drawing only one card. However, in poker, one is sometimes in a position where several cards are drawn in sequence, such as Texas Hold’em where you might flop a flush draw and hope to make your flush on either the turn or the river.

The way to calculate the probability of an event given multiple attempts is somewhat backwards: you first calculate the probability that the sought event will not happen, and then subtract this from 100 %.

As an example, consider a scenario where you are all-in on the flop with a flush draw. Out of 47 unknown cards, there are nine cards that will give you the flush, leaving 38 cards that will not. You have two chances at making your flush: first on the turn, and if that fails, then again on the river. But another way of seeing it is that you similarly have two chances to miss your flush draw.

What is the probability of not making your flush on the turn? Out of the 47 unseen cards, 38 will not give you a flush. 38 outcomes out of 47 possible in total, or 38/47. And on the river there will be 37 outcomes out of 46 possible.

Now, the joint probability of both of these two events happening is calculated by multiplying them: 38/47 x 37/46, which is approximately 65 %. Thus, the probability of making the flush draw must be 100 % minus 65 %, namely 35%.

Of course, that’s a lot of mental arithmetic to do at the table, with no calculators or computers at hand. Fortunately, there’s a simple trick to eliminate the entire tedious math. However, in order to tell you this trick, we must first introduce the idea of an "out" – more on this within a couple of days. So just hold on, it will be worth it.

Previous articles on "Pick the Winner":
Article 1
Article 2
Article 3



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