#1
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Unbelievable Hands
After responding in the post entitled, "How often will quads over quads happened", I became interested in finding the statistics behind some of the more unbelievable hands experienced by posters in this forum. Examples:
quads over quads : 5 times in a million dealt same trips three times in 7card Stud: 8 times in 100 Billion What are the most unbelieavle hands you've seen. If you post it, I'll do the math. If its too statistically unlikely, I'll call your bluff. |
#2
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Re: Unbelievable Hands
I swear this happened to me, and I know it's really unlikely, but I gotta know how unlikely
Hand 1: Quad Ks Hand 2: Royal Straight Flush I got this in back to back hands of a SnG Once. |
#3
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Re: Unbelievable Hands
Quad 2's over Aces Full of 2s over 5s Full of 2s.
22 v AA v 55, A52 flop, 2 turn, unimportant river. -d |
#4
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Re: Unbelievable Hands
pocket 4s three times in a row (in HE): 10.6 million to one?
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#5
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Re: Unbelievable Hands
I think I have this one....
On Empire $3/$6, I received AA and another guy received KK pre-flop. The following hand, we both received the same two starting hands, though not the same exact cards (different suits). Needless to say, he was not happy. I told him that there was a glitch in the Matrix. Someone on another forum calculated the odds of this happening...let's see how close your numbers come to his. |
#6
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Re: Unbelievable Hands
Ok, well,
P(Quad Kings beaten by any Royal Flush (10 sided)) = ((Royal Suited Connectors(no king) * Pocket Kings w/o critical King*KKRoyalRoyalX Boards)+(RSCs*KingX w/o crit King *KKKRR Board)(Ways to deal out other 8 Hands) / (Ways to deal 10 hands)(# Boards) = ((48*6*(28*120)) + (48*78*120))(43 P 16)/(52 P 20)(32 P 5) = .000000001 So this happens once every billion hands It happens twice in a row once every heptillion hands , or once every billion billion hands. That is the most unbelievable thing that I have heard of...I don't think it happened. |
#7
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Re: Unbelievable Hands
Well, because of the deatils and lack of arbitrarity, this is simply
#Aces*#5s*#2s*(# A522x boards)*(Number of ways to deal out remaining hands)/(deals)(boards) = 12*12*12*(4*44)*(43 P 8)/ (52 P 10)(32 P 5)= .000001282 so 1.2 times in a million |
#8
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Re: Unbelievable Hands
[censored], my denominator is wrong in all of these...
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#9
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Re: Unbelievable Hands
No I think he said he had quad Ks and then the next hand had a Royal...not one over the other twice in a row.
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#10
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Re: Unbelievable Hands
oops thanks
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