|
Yea I remember seeing you around when I was still a lurker.
Ok, so about that math:
Can someone please check my math on situation 1? I got a negative number when I tried to do it with a 10% range, so I moved it to 15%. I think my equation is right, I just don't know.
You currently have a stack of 2065 worth 14.4% of the prize pool.
If you fold you will have 1965 chips worth 13.8% of the prize pool.
If you push and he folds you have 2265 chips worth 15.6% of the proze pool.
If you push and he calls (you win) you have 4130 chips worth 25.6% of the prize pool.
If you push and he calls (you lose) you have 0 chips worth 0% of the prize pool.
Lets give him 3 ranges, you pick which one you think based on reads. We will give the ranges of :
15% of hands (77+,A7s+,K9s+,QTs+,JTs,ATo+,KTo+,QJo)
20% of hands(66+,A4s+,K8s+,Q9s+,J9s+,T9s,A9o+,KTo+,QTo+,J To)
30% of hands(55+,A2s+,K5s+,Q7s+,J8s+,T8s+,98s,A7o+,A5o,K9 o+,Q9o+,J9o+,T9o)
So the equation looks like this for each case:
Calling with 10%: .138=(.85)(.156)+(.15)((x*.256)+((1-x)*0)
x= .14 so Q3s needs to be at least 14% against this range to make it +EV.
Q3s is 33% against this range so it is +EV.
Next is 20%: .138=(.8)(.156)+(.2)((x*.256)+((1-x)*0)
x=.26 so Q3s needs to be at least 26% against this range.
Q3s is 35% against this range so its +EV.
Final is 30%: .138=(.7)(.156)+(.3)((x*.256)+((1-x)*0)
x=.375, so Q3s needs to be at least 37.5% against this range.
Q3s is 38% against this range, so it is also +EV.
Well, there ya go.
|