#1
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Hitting the Flop
Hypothetical: 3 Players see a flop with different unpaired cards (AQ and K9 and 78, for eg.)
What is the chance that the flop will pair none of them? How about 2 Players or 4 Players? |
#2
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Re: Hitting the Flop
For 3 players:
There are 46 unseen cards so C(46,3) = 15180 possible flops. There are 7 ranks that will pair no one for a total of 28 cards. C(28,3) = 3276 flops that pair no one. Probability = 3276/15180 = 21.6% Lost Wages |
#3
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Re: Hitting the Flop
Is there a website or some (free) tool I can use to calculate those C(x,y) values?
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#5
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Re: Hitting the Flop
That C(x,y) stuff is not hard to do with a standard calculator or even a pen and paper. If take the notation "N!" to mean the number N x N-1 x N-2 ... x 3 x 2 x 1, then C(A,B) is just A! / ( (A-B)! x B! ). So the number of distinct hole card combinations, for example, is C(52,2) which is 52! / 50! x 2!. Which is easy, as most of 50! can be factored out of 52! to give a final answer of 52 x 51 / 2 = 1326.
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