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Originally Posted by bellatrix
No, it is not. Since I can create one-street strategies that are perfectly balanced, unexploitable and proven to be not GTO, (they don't maximize value), that statement is not correct.
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Ah ok, I concede you are right about this. The other player has no incentive to deviate from his current strategy but you do. I guess I find this to be a definitional quibble, as your opponent is still "exploiting" you (not in the technical GTO sense, ofc) just by continuing to play. That is, if you and I were playing a 1 street game of poker, taking turns as the button, and you played balanced but not GTO (not maximizing your value) and I played GTO, I would win money from you. So the sense in which you are "unexploitable" is only one of mathematical definition.
From a practical perspective, too, it seems like an inconsequential distinction, because it's not as if the problem of balance has been solved for the full game of LHE, and people simply don't know how to maximize value. As closer approximations to a GTO solution are found, both problems have to solved simultaneously.
Also, while you are right the general statement "perfectly balanced implies GTO" is not true, it could be the case that in a more complex real game like LHE that the statement is true. At least I don't see an obvious reason why not. Which leads to my answer to your other question:
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How would you, as the opponent calling exploit that the opponent is not value betting enough, but still bluffs at the appropriate ratios?
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Changing your play on earlier streets. It could be the case that certain portion of your turn range have to be folded only because your opponent gets X amount of value on the river. If he is not claiming that value, it allows you to continue with more showdownable hands. Just as a possible example.