#1
|
|||
|
|||
Trying to figure the EV for my move here...
From this hand.
The pot is $126. I shove an additional $366 (he covers) to try and pick up the $126 pot. I have calculated my actual pot equity vs. his range at 25% should he call. I am trying to find out how often he needs to call/fold to find a breakeven point. I keep screwing up the calculations, I would appreciate if anyone knew how to do this correctly! pot = $126 x = percent of the time he calls (0.01-0.99) Risking $366 to: - win $126, (1-x) percent of the time - win 25% of $126 + $366 (his call), x percent of the time edit: oops, 25% equity against his calling range, not 33% |
#2
|
|||
|
|||
Re: Trying to figure the EV for my move here...
Here's how to do it in general:
M in the pot B your bet p chance that he folds w chance that you win if he calls No more betting possible. Your EV is p*M + (1-p)*w*(M + B) - (1-p)*(1-w)*B In your case, this is: p*126 + (1-p)*0.25*(126 + 366) - (1-p)*0.75*366 =126*p + (1-p)*123 - (1-p)*274.5 = 277.5*p - 151.5 This is positive if p > 151.5/277.5 or p > 0.5459 or 54.59%. So you need a bit better than an even chance of folding to make this +EV. |
#3
|
|||
|
|||
Re: Trying to figure the EV for my move here...
Note when you do the calculations you get the probability required for the shove to be +EV COMPARED TO FOLDING Normally checking will give you significantly greater than 0 EV
|
|
|