Quote:
Originally Posted by Aaron W.
Can you be specific about what information you have about "this player" to make this claim?
We have a generic 8/16 player. We can use Bayesian logic to know that players grossly underbluff in this spot under the logic that "no one is folding". So, we exploit this by folding.
I recently read an xkcd comic on Bayesian versus Frequentist statisticians, where two statisticians await a phone call; the sun either exploded, or it didn't, and if a die rolls two 6's, the guy on the other end lied, else he told the truth.
When the guy on the other end said the sun exploded, the Frequentist concluded that it's statistically likely the sun exploded. The Bayesian simply offered to bet $50 on it. This is because the frequentist came into the experiment w/ no underlying model or assumptions of the sun exploding (essentially viewing it as an unknown quantity), while the Bayesian came in w/ the assumption that the sun exploding is so unbelievably unlikely, that it remains unbelievably unlikely even with this data point.
The fact is, you know how 8/16 players play. How many of them roll a hand worse than 2 pair here 1 in 14 times or more? My experience is, you can fold TPTK with confidence against a generic player at this stake, and even as high as 20/40.
So yes, maybe saying this specific player won't take advantage of us is unjustified, but on average, these people will simply never look down at A8 that they got to the river with and run a crazy check raise bluff. Maybe your games are different, but I can't remember a time playing single digits live where I called a raise on a big street with one pair and ended up winning the hand.