Since u asked so nice, I will give you my analysis.
Preflop:
I think this is a superstandard 3bet
Both for vacum play (think its slightly +EV at average)
(Very proftiable vs some villains, ~breakeven vs others)
But "a-must" for balance/range
Flop:
I believe we have a couple of options here:
I probably check about 30-40% and bet 60-70% with this hand on this board.
1. Check-call
We can take the check-call line for a couple of reasons.
- Good for balance (check wraps on this dry board)
- Get aggro villains to barrel off when we hit our wrap
(since they dont expect us to check JTxx)
- We actually rep a medium-strength made hand when we check
so I dont think a standard TAG reg vil go crazy when we check.
and 3-barrel us without equity
(because villain will not expect us to c-f)
- we can actually show agression on many turn cards than dont improve
us and expect the villain to give us alot of credit
2. Bet-call
Bet-call (not getting it in, buy calling his raise) is probably my standard
line in this spot on this dry board with this hand. I will obv. balance it
and to the same with [KKxx,QQxx and KQxx] atleast in theory
3. Check-raise
I think check-raising is the worst opinion
unless we have a villain that bet ~100% of his range
after we check on this board.
As played:
We have three options:
1) Getting it in now
board: 4dKcQs
Hand Equity Wins Ties
TcJh8c9d 38.88% 2,978,018 324,330
KKxx,QQxx,KQxx,44xx,QTJx,QJTx,ATJ9 61.12% 4,773,832 324,330
I gave villain a standard TAG range in my eyes. We have ~39% vs this range.
Breakevenpercentage (How much equity we need vs his range to get it in with +EV):
HERO : $614 - 40 - 57 == $517
VILLAIN: $614 - 40 - == $574
POT : == $141
BE:
(Bet / (Pot+Bet+Bet)) = ((574 / (141+574+574)) == 0.44...%
We need >= 44% equity vs. his range to get it in +EV, we only have 39%.
So getting this in on the flop with zero fold equity is clearly -EV.
But if we have some fold equity, then getting it in is ok. The more FE the better to get it in.
I would estimate that villain needs to be bluffraising >= 5% for us to 4-bet get it in profitable here.
Without doing the math to back it up.
2) Fold
Folding is better than stacking off right now. The EV of folding is obviously $0.
3) Call
By just calling his raise we have another three outcomes on the turn.
1) The turns brings a blank:
Probability: 0.42
28 % eq vs range when the turn blanks
potsize = $388
eff stacksizes = $422
BE:
(BET / (Pot+Bet+Bet)) = (422 / 388+422+422)) == 0.34%
So we need > 34% eq vs his range to stack off on a blank turn
which we dont have (we have 28% eq) So we need to check-fold the turn unless villain
gives us better prize (bet less than pot).
$EV:
0.42 * -95 = $-39.9
$EV = $-39.9 per flop call when the turn blanks
2) The turns pairs the board:
Probability: 0.14 (I remove two outs because of hand removal from villains hand)
$EV:
0.14 * -95 == -13.3
$EV = $-13.3 per flop call when the turn pairs
3) The turns gives us a straight:
Probability: 0.28
73% eq vs range when we turn a straight
(I also assume that villain is never folding when we hit our straight, and we get it in on the turn)
$1034 in the pot (im not counting the $EV of the dead money already in the pot
because we are going to compare the different descision AFTER we already have cbet)
$EV of blank river
0.73 * $1034 = $754
$EV of river pairing
0.27 * $1034 = -$279
Gives us the total $EV of turning the straight:
$754 - $279 = $475
EV = $475 per flop call when we turn the straight
$EV:
0.28 * $475 == 133
$EV = $133 per flop call
SUMMING THIS TOGHETER:
-39.9+-13.3+133 = Total $EV of calling =
$79.8 per flop call (look at EDIT)
Conclusion as played:
Calling > folding > stacking off
EDIT: I have not taken the fact that we may be chopping it up some % of the time (For example when villain and hero both have a straight. And I should have also taken into consideration that some % of the time villain is folding top two OTT when we hit)
So the $EV per flop call is a bit less, I would probably estimate it to be around $40-50 range per flop call
Last edited by grinder10; 01-16-2012 at 07:20 PM.