#1
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A question that has probably been asked a million times .....
Can someone tell me the math involved in this common everyday occurence. You have two suited cards, flop two suited cards - what is the formulation that stipulates that you have a 34.97% chance of hitting one of your flush cards on turn or river?
I know, for example, how to calculate the chance of flopping a flush: ((11/50)*(10/49)*(9/48)) = 0.84 but my statistical knowledge ends there. Thanks in advance, Bug |
#2
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Re: A question that has probably been asked a million times .....
Figure the probability of missing your flush draw and subtract that from one.
P(miss) = (38/47)*(37/46) = 0.6503 P(hit) = 1 - P(miss) = 1 - 0.6503 = 0.3497 Note that 34.97% represents the probability of catching one or two of your suit. (9/47)*(8/46) = 3.3% of the time you will catch running cards in your suit which is usually not a good thing. Lost Wages |
#3
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Re: A question that has probably been asked a million times .....
You can either calculate the odds of hitting your flush on the turn/river, or calculate the odds of missing your flush on both the turn and river, and subtract that from 1.
P(making flush) = P(hitting on turn) + P(not hitting on turn) * P(hitting on river) = 9/47 + 38/47 * 9/46 = 34.97% P(making flush) = 1 - P(not making flush) = 1 - 38/47 * 37/46 = 34.97% aloiz |
#4
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Re: A question that has probably been asked a million times .....
Out of the 47 cards left, 38 will miss for you, and if you miss on turn, then 37 out of 46 will miss.
(38/47)*(37/46) |
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