Quote:
Originally Posted by ImAllInNow
You have to analyze from the point in time that we are facing the $35 raise after having bet $12. Our options are to fold or jam (in this comparison).
You don't lose $150 when you lose because you've already bet $12. So you only lose the remaining $138 when you lose.
When you win, you win $138 + $12 + $12 + $3 = $164.
I win $50 24% of the time when he folds = $12
I lose $138 [76% * 57%] of the time = $59.8
I win $164 [76% * 43%] of the time = $53.6
As I suspected, my original math was wrong, we only need to make up 2% equity when there's a 4% difference between what we need and what we have. So he only needs to fold 6 / 50 = 12% to break even.
Thank you Sir! So, let's say it's 1/3NL - 1 limper - I make it $18 [I'd raise more, however this is a math exercise]- V raises to $45 with $145 behind [I cover] - folds back to me:
$70 in pot [$4 blinds, $3 limp, my $18, V's 3! $45] - $7 rake & $1 tip = $62.
When he calls & I win, I win $190 - $18 = $172 + $18*2 + $7 = $215 - $7 rake & $1 tip = $207.00
For the purpose of the math exercise, we'll say my equity deficit is 8% [54% vs. 46%], so I would x 4 * $2.07 = ~$8.28
$8.28/$62 = 13.35% fold equity required.
You don't even need the accurate fold equity - just the 13% - You estimated how often you think V will fold to your 4! all in before determining how much you need.
Prove over-the-table math:
[$70 - $8 rake & tip] * .1335 = +$8.277
I win [.8665*.46]* $207 = +$82.50
Total +Ev = $90.78
I lose [.8665 *.54]*$172 = -$80.48 & we PROFIT with only 13.35% fold equity!
!
So, if I had confidence in my read on his range & felt strongly that he would fold that range to my 4! all in pre at a minimum of 33% of the time - I shove.
This ~19.5% cushion, on top of the 13.35% fold equity required, makes up for the times my range is off and/or estimate of how often he'll fold to my 4! pre PLUS the fact that there are plenty of bigger edges to chase in LLSNL games.
Am I cuttin' it too close, or being too weak?