Rico Suave
07-09-2004, 01:45 PM
I would like some of the math folk's here to help me out if possible. Consider the following hand.
Party Poker 3/6 Hold'em (10 handed) converter
Preflop: Rico is MP3 with Q /images/graemlins/spade.gif, K /images/graemlins/spade.gif. CO posts a blind of $3.
UTG calls, UTG+1 folds, UTG+2 folds, MP1 folds, MP2 calls, Rico raises, CO (poster) calls, Button calls, SB calls, BB calls, UTG calls, MP2 calls.
Flop: (14 SB) 3 /images/graemlins/diamond.gif, J /images/graemlins/diamond.gif, 6 /images/graemlins/spade.gif(7 players)
SB bets, BB calls, UTG folds, MP2 calls, Rico???
I have a decision on whether to continue on the flop or not. The pot offers about 17:1, and so it seems like a no brainer that I should continue here. But some have said that my hand will not be good often enough to make this call profitable. Here is a quick calc I did thinking only of my overcard outs:
I am going to assume here that my hand will be good 50% of the time I hit here. How accurate is this? Anyway to calculate a rough estimate on how often my hand will be good? I understand there are tons of factors involved (assume we take the turn 4 handed), but is there some other way, rather than a flat out guess, to get a rough idea here?
Looking at 10 hits:
If when I hit and win, I assume I will win an additional 4 BB. So we have 5 X (4bb + current pot 8.5BB) = 62.5bb
If when I hit and lose, I assume I will lose an additional 3 BB. So we have 5 X (3bb) + 15bb
So each time I hit I should net a 4.75bb profit. Is this fine?
Now If I hit about 12.75% of the time on the turn (is this figure right?) Then out of 100 hands
12.75 times * 4.75 bb = 60.56bb profit
and
87.25 times X 0.5bb = 43.62 bb chasing my hand.
My continuing would show a slight +ev of 0.169 bb per hand.
So, tell me if going through this analysis means anything. Tell me if my assumption are wrong? Is there a way to mathematically determine the profitability of continuing with this hand. Am I smoking too much crack and I should just simply continue b/c the pot is offering an overlay?
Any help from you guys would be appreciated.
--Rico
Party Poker 3/6 Hold'em (10 handed) converter
Preflop: Rico is MP3 with Q /images/graemlins/spade.gif, K /images/graemlins/spade.gif. CO posts a blind of $3.
UTG calls, UTG+1 folds, UTG+2 folds, MP1 folds, MP2 calls, Rico raises, CO (poster) calls, Button calls, SB calls, BB calls, UTG calls, MP2 calls.
Flop: (14 SB) 3 /images/graemlins/diamond.gif, J /images/graemlins/diamond.gif, 6 /images/graemlins/spade.gif(7 players)
SB bets, BB calls, UTG folds, MP2 calls, Rico???
I have a decision on whether to continue on the flop or not. The pot offers about 17:1, and so it seems like a no brainer that I should continue here. But some have said that my hand will not be good often enough to make this call profitable. Here is a quick calc I did thinking only of my overcard outs:
I am going to assume here that my hand will be good 50% of the time I hit here. How accurate is this? Anyway to calculate a rough estimate on how often my hand will be good? I understand there are tons of factors involved (assume we take the turn 4 handed), but is there some other way, rather than a flat out guess, to get a rough idea here?
Looking at 10 hits:
If when I hit and win, I assume I will win an additional 4 BB. So we have 5 X (4bb + current pot 8.5BB) = 62.5bb
If when I hit and lose, I assume I will lose an additional 3 BB. So we have 5 X (3bb) + 15bb
So each time I hit I should net a 4.75bb profit. Is this fine?
Now If I hit about 12.75% of the time on the turn (is this figure right?) Then out of 100 hands
12.75 times * 4.75 bb = 60.56bb profit
and
87.25 times X 0.5bb = 43.62 bb chasing my hand.
My continuing would show a slight +ev of 0.169 bb per hand.
So, tell me if going through this analysis means anything. Tell me if my assumption are wrong? Is there a way to mathematically determine the profitability of continuing with this hand. Am I smoking too much crack and I should just simply continue b/c the pot is offering an overlay?
Any help from you guys would be appreciated.
--Rico