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In 97 hands I received:
AA - 4 times
KK - 2 times
QQ - 1 time
JJ - 3 times
99 - 1 time
I've had many games where I received a lot of pp's, even high ones like this but it just seemed
so weird to happen like this. Does anyone know how to calculate the odds of this happening? -
14
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See, that's where you are wrong godseyt, it's clearly 50%, it happens or it doesnt.
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(1/221)^11*(1-5*(1/221))^86=.0000000000000000000000000227%
that is if you get dealt those hands exactly 11 times and get dealth any other hand (except those hands) 86 times -
OK....what about the odds of getting a pocket pair 10's or higher (even though I did not recieve 10's) 10 of 97 hands.
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again assume you get 10s or higher exactly 10 times out of 97 hands:
(5*1/221)^10*(1-5*(1/221))^87=.000000000000000048% -
Excellent question for us math weirdos....If someone is better at this than I and I have it wrong please correct, but I think that it goes something like this:
Odds of a specific pocket pair = 220:1 for a given hand
Assuming that you want to know the specific odds for this allocation of hands and not just the odds of getting 11 pocket pairs over 99, then it goes something like this:
AA - 4 times in 97 hands is (220:1 *4 / 97)= 9.07% chance (11:1)
KK - 18% chance (5.5:1)
QQ - 36% chance (2.25:1)
JJ - 14% chance (6.8:1)
99 - 36% chance (2.25:1)
So, the specific sequence that you outlined has a chance of 2082:1 of happening. Having 11 pocket pairs is much more straight forward at odds of 4.5:1 of getting one of these pairs on each hand. 11 instance in 97 hands has odds of 196:1
Hope that helps and if I'm wrong can someone with a greater mathematical knowledge correct me... -
This did indeed happen. I went heads up against a guy on UB named Poker4_____(can't remember the last part of his name). I showed when I got these hands after the first couple times as it was kinda crazy how I was getting them.
Thanks for all the help from the math knowledgeable. Perhaps I should go back to school, some of that stuff was pretty hard for me to follow! :)
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