those odds i gave were from pokertips.
You're telling me that there are two hands that have a more even chance of winning than what i posted?
Are you looking for highest chances to tie, or most even chances to win?
04-27-2005 10:27 AM
#76
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those odds i gave were from pokertips. | |
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04-27-2005 10:30 AM
#77
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The most even chances to win. I'm not sure if its the best answer, but I found one that is 49.58/ 49.54. |
04-27-2005 10:39 AM
#78
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lol, that is closer by .02. that's gonna be a hell of a one to figure out though. | |
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04-27-2005 10:41 AM
#79
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No what I was saying is that they make the same amount of straights and that the 23456 board case counts as part of 56s' straights and 67s' straights (because if 23456 is a variation of 345 then its also a variation of 234). | |
04-27-2005 10:41 AM
#80
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04-27-2005 10:47 AM
#81
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04-27-2005 10:52 AM
#82
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arkana it seems you are comparing 5,6 vs 6,7 vs A,A, istead of comparing 5,6 vs A,A and 6,7 vs A,A. |
04-27-2005 10:53 AM
#83
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"No what I was saying is that they make the same amount of straights and that the 23456 board case counts as part of 56s' straights and 67s' straights (because if 23456 is a variation of 345 then its also a variation of 234). " | |
04-27-2005 11:20 AM
#84
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And Im thinking you are counting 23456 as a win and a tie for 56, while you are thinking im counting 23456 as 2 wins for 76. | |
04-27-2005 11:27 AM
#85
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6,7 doesn't win more often than 5,6. They both beat A,A the same amount of the time. A,A wins slightly more against 6,7 because of the one extra tie that 5,6 makes. That one extra tie takes away a win for A,A. |
04-27-2005 11:34 AM
#86
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04-27-2005 11:39 AM
#87
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Now you did it. I'll be thinking about this all day. |
04-27-2005 12:05 PM
#88
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04-27-2005 12:26 PM
#89
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so 67 both wins more and loses more than 56. | |
04-27-2005 12:29 PM
#90
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6,7 wins more up against A,A than 5,6, but 5,6, wins and ties (and loses less) up against A,A more than 6,7 does, so, I would say that you are better off having 5,6. |
04-27-2005 01:27 PM
#91
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04-27-2005 01:34 PM
#92
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It looks like the hand that actually beats A,A the most times heads up is 7,8s (where the suit is different from the suit of the Aces). |
04-27-2005 02:33 PM
#93
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04-27-2005 02:42 PM
#94
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4,4 vs. j,t using all four suits. |
04-27-2005 02:44 PM
#95
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I'm still waiting for someone to name the most lopsided head-up match. |
04-27-2005 03:03 PM
#96
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I thought we did that? AA vs A6 or A9, where the 6 or 9 is the same suit as an ace | |
04-27-2005 03:05 PM
#97
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Not the right answer. Hint: neither of the hands is A,A |
04-27-2005 03:27 PM
#98
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04-27-2005 03:43 PM
#99
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Yup, you got it. |
04-27-2005 05:21 PM
#100
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78s is the most likely to win, but 56s has the best EV because it is more likely to tie (twodimes.net/poker). |
04-27-2005 05:52 PM
#101
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04-27-2005 06:06 PM
#102
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04-27-2005 10:49 PM
#103
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Odds of suited connectors beating AA when the suit does not overlay a suit of either Ace: |
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04-28-2005 09:56 AM
#104
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Poker Stove is giving you incorrect results. Does Poker Stove account for ties? As I posted earlier, the simulator at pokertips.org gives you exact results the way a calculator does and accounts for ties. The simulator at twodimes.net works equally as well. They do not simulate thousands of hands. |
04-28-2005 12:25 PM
#105
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04-28-2005 01:04 PM
#106
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04-28-2005 01:48 PM
#107
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04-28-2005 02:31 PM
#108
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04-28-2005 02:43 PM
#109
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