#31
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Re: Live Turn Checkraise
[ QUOTE ]
[ QUOTE ] It seems to me he has at least TPTK [/ QUOTE ] of course it's possible, but not necessarily his minimum holding. even in this game, flop raises can mean alot of things. [/ QUOTE ] Fair enough, I'm probably off on his range. What did you consider his range to be at the time you c/r the turn? |
#32
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Re: Live Turn Checkraise
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[ QUOTE ] BBB, thanks for the thoughtful analysis. assuming it gets HU, by your calculations how often does villain need to fold for this to show profit? [/ QUOTE ] Assume that you always win on 9 or K and never otherwise; this happens with 8/46 probability. Assume villain will never reraise your c/r. Your expected loss if he calls is 8/46-38/46 = -30/46 bb. If he folds you gain his share of the pot: (11.5+2)*38/46 bb We seek the breakeven point if he folds with probability P: (1-P)*30/46 = P* 13.5*38/46 30=(30+13.5*38)P P=~5.5% So if he folds 5.5% or more often you are OK; if he sometimes reraises your c/r then you need better odds. [/ QUOTE ] I am surprised no one has yet commented on these numbers. I actually calculated the target as 6.7% using similar assumptions, but either way the % where both have to fold is pretty small. So perhaps it is debateable, I don't think the turn raise is spew. --Rico |
#33
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Re: Live Turn Checkraise
[ QUOTE ]
[ QUOTE ] [ QUOTE ] BBB, thanks for the thoughtful analysis. assuming it gets HU, by your calculations how often does villain need to fold for this to show profit? [/ QUOTE ] Assume that you always win on 9 or K and never otherwise; this happens with 8/46 probability. Assume villain will never reraise your c/r. Your expected loss if he calls is 8/46-38/46 = -30/46 bb. If he folds you gain his share of the pot: (11.5+2)*38/46 bb We seek the breakeven point if he folds with probability P: (1-P)*30/46 = P* 13.5*38/46 30=(30+13.5*38)P P=~5.5% So if he folds 5.5% or more often you are OK; if he sometimes reraises your c/r then you need better odds. [/ QUOTE ] I am surprised no one has yet commented on these numbers. I actually calculated the target as 6.7% using similar assumptions, but either way the % where both have to fold is pretty small. So perhaps it is debateable, I don't think the turn raise is spew. --Rico [/ QUOTE ] i missed this post completely. at the table i guesstimated 10% for simplicity, knowing it was high. did you factor in implied odds, rico? |
#34
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Re: Live Turn Checkraise
"did you factor in implied odds, rico?"
2BB of implied odds when we hit (turn call and 1 bet on the river)...might be slightly higher with the 3rd opponent in. --Rico |
#35
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Re: Live Turn Checkraise
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"did you factor in implied odds, rico?" 2BB of implied odds when we hit (turn call and 1 bet on the river)...might be slightly higher with the 3rd opponent in. --Rico [/ QUOTE ] i used 2bb as well. my number was different but i went back and found where i made an error. |
#36
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Re: Live Turn Checkraise
Grunch.
This really seems like spewville here James. You're trying to buy a pot from three opponents w/ a weak gutterball. I'm sure your reads are pushing you towards a play like this, but you've described the button as tight, and they've 3-bet you, which is likely a hand that isn't fold on this flop. I don't like the flop or turn at all, even w/ the high level of thinking I assume is going on here. Just seems like a poor spot to try this. Just noticed we have a double gutter here. Doesn't change my opinion though. |
#37
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Re: Live Turn Checkraise
I think w/ the situation at hand and the two bad players in on the flop, they are your biggest obstacle for this play working because they suck and may call down w/ anything, which forces you to make your straight.
I think just drawing passively is best here. HU, would make much more sense to make this play trying to get the button to drop KK on the turn or something. |
#38
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Re: Live Turn Checkraise
Here's my calc
Assumes you are never 3-bet, and collect one additional river bet in either scenario if you hit. You have 8 outs so you win 8/46 = 17.4% of the time. EV (Calling) = (.174)(13.5) + (.826)(-1) = 1.523 EV (Raising) = 12.5p + (1-p)[(.174)(14.5) + (.826)(-2)] = 12.5p + (1-p)(.871) = 11.629p +.871 Setting the two equations equal and solving for p 11.629p + .871 = 1.523 p = .056 or 5.6% So where did I go wrong? |
#39
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Re: Live Turn Checkraise
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You give players too much credit. Player trying to play well could easily have a hand like 1010 JJ or KK. [/ QUOTE ] Seriously? |
#40
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Re: Live Turn Checkraise
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[ QUOTE ] You give players too much credit. Player trying to play well could easily have a hand like 1010 JJ or KK. [/ QUOTE ] Seriously? [/ QUOTE ] Yes seriously. |
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