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Can PLO be solved? Can PLO be solved?

02-23-2017 , 12:14 PM
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Originally Posted by gay_on_tse
What you explained is not how GTO works.
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Originally Posted by gay_on_tse
Disclaimer : I don't know anything about game theory except from Wikipedia.
Can PLO be solved? Quote
02-23-2017 , 01:00 PM
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Originally Posted by Oink
All HU poker games can be solved and will have exactly 1 symmetric Nash equilibrium in which both players play a strategy that is unbeatable (And both will have a long term winrate of 0bb/100)
This is wrong. There can be multiple equilibria for zero sum games and there is for poker.

Example 1: The board runout in holdem is a royal flush. It doesn't matter if either player bets $5, $50, or $300 on the river, the game is at equilibrium (neither player can gain an advantage) as long as neither player folds.

Example 2: With 100bb stacks, if player 1 open for 90bb, player 2 will always fold to a cbet. Player 1 can't exploit player 2's 100% fold to cbet frequency (after this raise size), since it requires him to make the much more exploitable 90bb open raise to begin with.
Can PLO be solved? Quote
02-23-2017 , 02:20 PM
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Originally Posted by NMcNasty
This is wrong. There can be multiple equilibria for zero sum games and there is for poker.

Example 1: The board runout in holdem is a royal flush. It doesn't matter if either player bets $5, $50, or $300 on the river, the game is at equilibrium (neither player can gain an advantage) as long as neither player folds.

Example 2: With 100bb stacks, if player 1 open for 90bb, player 2 will always fold to a cbet. Player 1 can't exploit player 2's 100% fold to cbet frequency (after this raise size), since it requires him to make the much more exploitable 90bb open raise to begin with.
yeah I think you are right. As said its been a while since I taught and worked with Game Theory. Not sure how I got it in my head that uniqueness was one of the properties in symmetric 2 player zero sum games. A quick google search confirms it as well. Good example using the royal flush run out btw.
Can PLO be solved? Quote
02-23-2017 , 03:56 PM
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Originally Posted by illiterat
What's wrong? It just means solar haven't even read wiki. Turns out wiki is right.
Can PLO be solved? Quote
02-23-2017 , 04:07 PM
Quote:
Originally Posted by NMcNasty
This is wrong. There can be multiple equilibria for zero sum games and there is for poker.

Example 1: The board runout in holdem is a royal flush. It doesn't matter if either player bets $5, $50, or $300 on the river, the game is at equilibrium (neither player can gain an advantage) as long as neither player folds.

Example 2: With 100bb stacks, if player 1 open for 90bb, player 2 will always fold to a cbet. Player 1 can't exploit player 2's 100% fold to cbet frequency (after this raise size), since it requires him to make the much more exploitable 90bb open raise to begin with.
Good one McNasty!
Can PLO be solved? Quote
02-24-2017 , 09:48 AM
No I don't think I've read the wiki. After 3 years of university I tend to completely disregard secondary/ tertiary sources for information.

Can someone explain how my earlier example ITT doesn't apply to the concept of GTO aka an unexploitable strategy?
Can PLO be solved? Quote
02-24-2017 , 04:19 PM
ITT people have said "unexploitable" = GTO.... my point is that i don't even think it is possible to play "unexploitable" in the game of poker, even fixed holdem with much less variables and outcomes. Correct me if i'm wrong....
Can PLO be solved? Quote
02-24-2017 , 05:03 PM
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Originally Posted by zplusz
ITT people have said "unexploitable" = GTO.... my point is that i don't even think it is possible to play "unexploitable" in the game of poker, even fixed holdem with much less variables and outcomes. Correct me if i'm wrong....
You are wrong
Can PLO be solved? Quote
02-24-2017 , 05:13 PM
Quote:
Originally Posted by zplusz
ITT people have said "unexploitable" = GTO.... my point is that i don't even think it is possible to play "unexploitable" in the game of poker, even fixed holdem with much less variables and outcomes. Correct me if i'm wrong....
The chance of playing unexploitable GTO poker in the future for complicated forms of poker is much higher than the chance that such a solution doesn't exist. It may take 5 more years, it make take 100 years but with the increase of computational power, and programming it is only a matter of time until it is "solved". Limit HU hold'em was the first one solved because it has the least amount of variable and hidden information.
Can PLO be solved? Quote
02-24-2017 , 05:50 PM
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Originally Posted by Darkfangs
The chance of playing unexploitable GTO poker in the future for complicated forms of poker is much higher than the chance that such a solution doesn't exist.
The chance a solution doesn't exist is exactly 0%. Again, its been proven that a solution exists (at least one), but it hasn't been proven as to what that solution actually is, and due to the amount of computing power required no one should be holding their breath. Even HUFLHE is merely *virtually* solved. Its relatively easy to calculate a counterstrategy to a given strategy, so when the edge that counterstrategy has is extremely small, the game is considered "solved" even though the original strategy is technically still beatable (though completely unrealistic for a human to do so).
Can PLO be solved? Quote
02-24-2017 , 05:56 PM
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Originally Posted by SolarAU
Can someone explain how my earlier example ITT doesn't apply to the concept of GTO aka an unexploitable strategy?
I don't think you said anything particularly wrong but "GTO aka unexploitable" can be misleading, because again, its only true for a symmetrical situation.

In game where one player gets the small blind every hand and another player gets the big blind every hand, there is a Nash equilibrium, but the big blind will still be losing money on average.
Can PLO be solved? Quote
02-24-2017 , 06:22 PM
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Originally Posted by NMcNasty
I don't think you said anything particularly wrong but "GTO aka unexploitable" can be misleading, because again, its only true for a symmetrical situation.

In game where one player gets the small blind every hand and another player gets the big blind every hand, there is a Nash equilibrium, but the big blind will still be losing money on average.
Not if the big blind get the position in every hand too
Can PLO be solved? Quote
02-24-2017 , 06:32 PM
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Originally Posted by Mindead
Not if the big blind get the position in every hand too
I could be wrong but I believe in a GTO equilibrium position has no value?
Can PLO be solved? Quote
02-24-2017 , 06:37 PM
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Originally Posted by SolarAU
No I don't think I've read the wiki. After 3 years of university I tend to completely disregard secondary/ tertiary sources for information.

Can someone explain how my earlier example ITT doesn't apply to the concept of GTO aka an unexploitable strategy?
What you described was a river bet unexploitable by villain. There are many more strategies that are unexploitable but not GTO. Ie foldind every hand preflop.

Since you went to 3 years of university, a more formal argument would be unexploitable is a necessary but not a sufficient condition for GTO.
Can PLO be solved? Quote
02-24-2017 , 06:44 PM
Quote:
Originally Posted by Mindead
Not if the big blind get the position in every hand too
Pretty sure if BB is in position every hand it still loses money. Being forced to post is huge.
Can PLO be solved? Quote
02-24-2017 , 06:45 PM
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Originally Posted by tofurocks
I could be wrong but I believe in a GTO equilibrium position has no value?
You are wrong
Can PLO be solved? Quote
02-24-2017 , 07:20 PM
Position has value and was easily apparent in the AKQ game.

Hey McNasty, nice to see this side of you! No idea you are a GTO expert.
Can PLO be solved? Quote
02-25-2017 , 01:17 AM
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Originally Posted by gay_on_tse
There are many more strategies that are unexploitable but not GTO. Ie foldind every hand preflop.


Ya'll heard it here first, GoT's unexploitable 20bb shoving ranges are to fold every hand. Bookmark this thread, his best theory post to date.
Can PLO be solved? Quote
02-25-2017 , 01:56 AM
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Originally Posted by illiterat


Ya'll heard it here first, GoT's unexploitable 20bb shoving ranges are to fold every hand. Bookmark this thread, his best theory post to date.
Hmmm that's not what I wrote. Maybe read it again, Mr illiterate?
Can PLO be solved? Quote
02-26-2017 , 01:46 AM
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Originally Posted by NMcNasty
You are wrong
So if this is the case, then how does GTO quantify or assign a value to having position?

I assume this is also applicable/transferable to other scenarios. LIke in a HU draw game (2-7), it's difficult to quantify the value of being 1-2 cards ahead of your opponent. So I wonder how GTO does it exactly.

Last edited by Hero Value; 02-26-2017 at 02:06 AM.
Can PLO be solved? Quote
02-26-2017 , 02:42 AM
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Originally Posted by Hero Value
So if this is the case, then how does GTO quantify or assign a value to having position?
From the Cepheus paper:

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The strategy reaches an exploitability of 0.986 mbb/g, making HULHE essentially weakly solved. Using the separate exploitability values for each position (as the dealer and non-dealer) we get exact bounds on the game-theoretic value of the game: between 87.7 and 89.7 mbb/g for the dealer, proving the common wisdom that the dealer holds a substantial advantage in HULHE.
Can PLO be solved? Quote
02-27-2017 , 10:12 AM
PLO can't be solved because human still making some mistakes...
Can PLO be solved? Quote
02-27-2017 , 12:37 PM
Wait i'm confused, are we taking a GTO approach or a GoT approach? Cause iI can see the link between sleeping with your twin sister and playing PLO. You gotta be kinda ****ed up.
Can PLO be solved? Quote
02-27-2017 , 06:33 PM
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Originally Posted by MartinK1979
PLO can't be solved because human still making some mistakes...
once again Martin ignores all previous posts and sticks with his instincts
Can PLO be solved? Quote
02-27-2017 , 06:50 PM
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Originally Posted by tofurocks
once again Martin ignores all previous posts and sticks with his instincts
He had to waste a post for his big 3k post count, give him a break.
Can PLO be solved? Quote

      
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