Quote:
Originally Posted by PoppaTMan
If V has PFR sizing tells with this many limpers, I'm fine with felting any ace to this guy.
Hm i dont know about any Ace, i think when villian raises to only $15 after the whole world limps it caps him at A9. But felting A2 here is probably way too loose and -ev long term.
In fact im still not even sure felting A7 here was correct, because it relies on the massive assumption that villian never has AT or better in his range. And While i feel it is extremely unlikely he has AT+ since he only raised to $15 after the entire field limped, its never impossible...
I just went and stoved it,
Adding full combos of AT drops our equity to 36.3%, which means now we are losing if he calls 100% of the time.
And for the hell of it if he has full AK-AT, we are at an abysmall 29% if he calls 100% of the time.
But thats why this spot was so interesting, because since he was such a maniac its entirely possible for him to be bluffing here, and using the math i posted above, even if we had a worse than abysmall 20% equity, which is frankly impossible, we only need him to be stone bluffing at least 33% of the time to breakeven
In fact screw it im curious now and wanna do the math for fun.
Assume villians range goes up to AK now:
(this is a WORST case scenario)
Stove says we have 29% equity when called.
.29(1150)= $333.50 is what we net back on the river
Since our cost is $450:
333.5 - 450 = -116.5
We lose $116.5 in the long run assuming villian always calls
Yet we win $450 (dead pot money) in the long run assuming villian always folds.
3.86:1
1/4.86 = 20.58%
Meaning if villian is STONE bluffing here 20% of the time, we are breaking even on our turn shove. Obv if hes stone bluffing more often than 1 out of 4 times here than we start to make a profit when we shove turn.
Booyah math rules
Last edited by HappyLuckBox; 04-13-2014 at 10:55 AM.