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14/5 over how many hands? Enough to justify not raising with AKs with $0.95 already in the pot? These are the spots that AK is made for... hell, I wouldn't even mess around with a raise here, I'd just shove it in preflop. (Actually, even if MP1's range is exactly top 5%, you are 49/51, and the money in the pot plus the fold equity makes a shove profitable anyways, especially when you consider that one of the donk callers might show up with Ax or Kx or that you might get called by 2 players with QQ-22, where you are a 40% favorite 3-way.)
Postflop sucks, but I think you have to fold without a read. You could be drawing to 1 out (JJ, JT, TT), and having 2 overs here is pretty meaningless. But let's do the math anyways.
Code:
Board: Jd Jc Td
Hand 0: 25.974% 25.81% 00.17% 9197 60.00 { AdKd }
Hand 1: 74.026% 73.86% 00.17% 26323 60.00 { JJ-TT, AJs, KJs, QJs, J7s+, AJo, KJo, QJo, JTo }
Shoving over his raise is pretty horrible, he's never folding and our equity sucks. Assuming he has at least trips and that all your outs are clean, you have 12 outs, or a 26% chance of hitting one of them on the turn. Based on pot odds, you need 45% here to call, so it looks like a fold on the surface.
What about implied odds? Let's assume we shove any diamond or Q turn and get called 100% of the time. The problem is that on such a turn, we are still not a huge favorite to win the hand (except Qd of course):
non-diamond Q:
Code:
Board: Jd Jc Td Qs
Hand 0: 42.647% 41.44% 01.20% 620 18.00 { AdKd }
Hand 1: 57.353% 56.15% 01.20% 840 18.00 { JJ-TT, AJs, KJs, QJs, J7s+, AJo, KJo, QJo, JTo }
7d-9d:
Code:
Board: Jd Jc Td 7d
Hand 0: 53.409% 53.41% 00.00% 846 0.00 { AdKd }
Hand 1: 46.591% 46.59% 00.00% 738 0.00 { JJ-TT, AJs, KJs, QJs, J7s+, AJo, KJo, QJo, JTo }
2d-6d:
Code:
Board: Jd Jc Td 2d
Hand 0: 57.576% 57.58% 00.00% 912 0.00 { AdKd }
Hand 1: 42.424% 42.42% 00.00% 672 0.00 { JJ-TT, AJs, KJs, QJs, J7s+, AJo, KJo, QJo, JTo }
So let's put that all together. We win with each of the following hands (we are estimating that villain has 1 J):
Qd: 1/46 * 100% = .022
other Q: 3/46 * 42.6% = .028
7d-9d: 3/46 * 53.4% = .035
2d-6d: 5/46 * 57.6% = .063
Total = 14.8%
So if we can assume that villain is calling a shove on any turn, we stand to win $20.70 14.8% of the time. Since it is only costing us $2.20 (10.6% of $20.70) to call on the flop we can make the call on the flop profitably and then shove the turn if we hit our straight or flush. If we hit our A or K, we need to have the discipline to check/fold anyways (actually, we could check/call a stupid small bet like 1/3 pot - 1/2 pot because we have 23% equity in that case).
That is all assuming that villain won't be able to get away from his hand on a scary turn. Could villain fold trips on a 9d or Qd turn? Is villain ever bluffing on the flop? If villain is folding even 10% of the time when we make our hand on the turn, then we're better off just folding on the flop.
Regardless, yes, we are way behind and we absolutely cannot shove this flop unless we can put a lot of Tx and other pair hands in his range. In fact, in order for us to be a coinflip on the flop, villain has to be raising here something like:
Code:
Board: Jd Jc Td
Hand 0: 50.048% 49.72% 00.33% 60543 401.00 { AdKd }
Hand 1: 49.952% 49.62% 00.33% 60425 401.00 { 22+, AJs-ATs, KJs-KTs, QTs+, J7s+, T7s+, AJo, KJo, QJo, JTo, T9o }
I just cannot see that being the case.
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