aqo utg vs bt 3b

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Posted by posted in Low Stakes

aqo utg vs bt 3b

Blinds: $0.10/$0.25 (6 Players) BN: $26.22
SB: $30.16
BB: $25.55
UTG: $25.00 (Hero)
MP: $33.28
CO: $18.69
Preflop ($0.35) Hero is UTG with A Q
Hero raises to $0.75, 2 folds, BN raises to $2.60, 2 folds, Hero calls $1.85
Flop ($5.55) 7 9 Q
Hero checks, BN bets $3.75, Hero calls $3.75
Turn ($13.05) 7 9 Q 2
Hero checks, BN bets $7.25, Hero calls $7.25
River ($27.55) 7 9 Q 2 4
Hero checks, BN bets $12.62 and is all in, Hero calls $11.40 and is all in

opp unknown

6 Comments

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Rob515 9 years, 7 months ago

I think folding is pretty bad. All draws miss and we are at the top of our range. We also hold blockers to AA and don't have a heart in our hand wich is good. AKh or Axh can take this line and I almost never expect sets in villains range.

Our calling range isn't going to be just sets here.

We risk $11.40 to win $27.55 on river so we need to be good at least 42% for B/E call.

taaazz 9 years, 7 months ago

It's not pretty bad. There aren't that many draws and we're defenitely not at the top of our range - we have QQ/KK (4b/gii isn't massively +EV anyway, so we might as well just call), occasional 99.

Also, your math is incorrect - we risk 11.4 to win (27.55 + 2*11.4) = 11.4/50.35 = 22.6%
To make our call b/e.

If we put him on QQ+ as value jams (10 combos), we need ~3 bluff combos to make the call, so I'd say it's a b/e call at best vs 25nl unk (they're fairly nitty / don't triple often enough, let alone 3b pots vs UTG on a board that's good for our range).

So yeah, that said, I would fold R, I just wouldn't be able to force myself to let it go OTT - but yeah, that's my inner station speaking. :D

taaazz 9 years, 7 months ago

Oh, and if anyone wanted to know how to figure out how many value to bluff combos we need him to have to make a call given certain pot odds - Tyler posted a formula here some time ago:

Bluff combos required = V[(1/1-a) - 1]

V - number of value combos
a - pot odds we're given

So, in this case:

Bluff combos required = 10[ (1/1-22.6) - 1 ] = 10* [(1/0.774) - 1] = 12.92 - 10 = 2.92 (~3)

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