I'm a poker player, and in the poker world it's well known that GTO, or Nash's Equilibrium, is unbeatable. I've found a way to beat it in certain games without the co-operation of any other players. Without their deliberate co-operation, at least. This logic is new to the poker world and I do believe it's new to the world in general. I have just posted it on Reddit and am being dismissed by everyone as though I have no idea what I'm talking about. If nobody before me has worked this out, I suspect it will be very important to the world in general, but I am being dismissed without the logic being given any consideration.
The way it works is very simple - You use the imperfect opponents to give you an advantage over the NE player. Using NE is not the best way to make money from imperfect opponents. And so, if we are in a tournament with a mixed field of players, we can make more money from the imperfect opponents than our GTO opponent can. We exploit the weaker opponents and take their money before the GTO player gets it. We then have a bigger stack than the GTO player. We have more chips than him. And so when we come to play a hand against him we hold the advantage.
In one individual hand, if both the imperfect opponent and the NE player were involved, this logic does not work. The only reason it works is because the cards are reset at the end of each hand, but during a tournament, the chips are not reset. I play a hand against the weaker player. Take his money. Then in the next hand I play against the NE player and, as I hold more chips, I hold the advantage. Do you see?
It is simple logic, and so I wouldn't be surprised if someone had worked it out before. However, we poker players are usually on par with the rest of the world in such things. So I wouldn't be surprised if this is new. So far I haven't even been able to engage anybody in a conversation about it. They all just dismiss this as nonsense because they "know" Nash's Equilibrium cannot be beaten unilaterally.
The way it works is very simple - You use the imperfect opponents to give you an advantage over the NE player. Using NE is not the best way to make money from imperfect opponents. And so, if we are in a tournament with a mixed field of players, we can make more money from the imperfect opponents than our GTO opponent can. We exploit the weaker opponents and take their money before the GTO player gets it. We then have a bigger stack than the GTO player. We have more chips than him. And so when we come to play a hand against him we hold the advantage.
In one individual hand, if both the imperfect opponent and the NE player were involved, this logic does not work. The only reason it works is because the cards are reset at the end of each hand, but during a tournament, the chips are not reset. I play a hand against the weaker player. Take his money. Then in the next hand I play against the NE player and, as I hold more chips, I hold the advantage. Do you see?
It is simple logic, and so I wouldn't be surprised if someone had worked it out before. However, we poker players are usually on par with the rest of the world in such things. So I wouldn't be surprised if this is new. So far I haven't even been able to engage anybody in a conversation about it. They all just dismiss this as nonsense because they "know" Nash's Equilibrium cannot be beaten unilaterally.
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