Low Flush - River Advice Pls

Originally Posted by Imthenewfish

How often does he have to spaz or play a set retardly here [...] ?

Final decision:
amount to call: $9.51 - $2.10 = $7.41
pot: $2.45 + $2.10 + 9.51 = $14.06

(7.41)/(7.41 + 14.06) = 34.5%

You must be right more than ~1/3 of the time to make the call +EV.

Originally Posted by MadMojoMonkey

Final decision:
amount to call: $9.51 - $2.10 = $7.41
pot: $2.45 + $2.10 + 9.51 = $14.06

(7.41)/(7.41 + 14.06) = 34.5%

You must be right more than ~1/3 of the time to make the call +EV.

yeah i meant the frequency that he has to take that line with like 9's, j's, q's

Originally Posted by Imthenewfish

yeah i meant the frequency that he has to take that line with like 9's, j's, q's

It's the same question. That equation shows how often you have to win to break even in ANY gambling situation. It's far more broad-reaching than just being insanely useful in poker.

The frequency that you need to be right (holding the winning hand) is the same as the Villain "spazzing out" (betting with the worst hand.)

Originally Posted by MadMojoMonkey

It's the same question. That equation shows how often you have to win to break even in ANY gambling situation. It's far more broad-reaching than just being insanely useful in poker.

The frequency that you need to be right (holding the winning hand) is the same as the Villain "spazzing out" (betting with the worst hand.)

i wasn't asking about the frequency that we need to be right i was just pointing out how often he has to take that line with his 9 combos of sets given that he only has 1 combo that beats us, and that's not 34%

edit: if we wanted to find the actual number we have to estimate how much to discount the AKs because of his flop check