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Dylan's avatar

Speaking as both a skilled chess player (2400+ online blitz) and winning live 2/5 NLHE player, and one who completely agrees with the overall message of this article, I'm surprised that I also disagree with quite a lot of points.

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First, there's a lot of good points that I agree with:

>> "Chess assumes a controlled environment: perfect information, one opponent, predictable outcomes. Life is much messier."

>> "This is the most important lesson from poker: thinking in terms of probabilities rather than outcomes. Many systems are stochastic, not deterministic. You can do everything right and still get crushed by variance."

>> "Table selection might be the most underrated life skill... The hard part about table selection IRL is that choosing easier tables feels like admitting weakness."

>> "Unlike chess where every piece is visible, poker forces you to make decisions with incomplete data. This mirrors basically every important decision you'll ever make... The key is getting comfortable making high-stakes decisions with 70% of the information rather than waiting for 95%. Because by the time you have 95%, the opportunity is gone."

>> Can you maintain process-focused thinking when you're down 50% of your bankroll? When you just got fired? When a relationship implodes? Most people can't. They revenge-trade, rebound-date, panic-accept the next offer that comes along."

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BUT there's also a lot of very weak points that I disagree with:

>> "See, in chess, the "correct" move is correct regardless of outcome. In poker you can play perfectly and still lose, or play like an absolute donkey and stack everyone at the table."

This is pretty confusing tbh. In chess, the "correct" move will lead to the correct outcome. The way computers solve for the best moves is to work backwards from the resulting game states that these moves lead to. It's actually poker where the "correct" move is correct regardless of the outcome, because the element of luck divorces results from decisions. So, I think I get what you're trying to say, but this way of putting it is pretty convoluted.

>> "Here's where life diverges from poker in a beautiful way. In poker, variance is symmetric. You can only win what's in the pot. In life, variance is asymmetric. The right job, right investment, or right relationship can return 1000x. This means you should actually seek more variance in life than in poker, not less."

This is an extremely bold claim presented with essentially no argument. What about the downside risks? In poker you can only lose the chips in front of you- in life you can lose everything. It would be far more accurate to say that the distribution of outcomes in real life has fat tails, and so you should seek variance while limited the downside tails. But this has now become "try to find free optionality", which is pretty obvious concept and not exactly a lesson from poker or chess.

>> "But once you see life as poker, not chess, you realize something. Chess has a correct answer. There's always an objectively best move. Poker doesn't. Poker is about playing your hand optimally given your bankroll, your position, and your read on the table."

I'm not really sure what this is trying to get at. Optimizing an equation with numerous constraints is still finding the objective best move- and that's what poker players try to do. Most of the article is about how to take the lessons from poker to try to make the best choices given imperfect information. A better conclusion would be "chess makes decisions with perfect information- poker doesn't."

>> Side note- the AI image at the start probably shouldn't have the player holding the deck of cards and definitely shouldn't have both numbers on the 9 of clubs facing the same way.

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Cris's avatar

As a statistician, I find the poker life analogy misleading.

In poker, the expected value is strictly constrained: every hand played is governed by fixed probabilities, and the game is ultimately zero-sum, one player’s gain is another’s loss.

Life, by contrast, is neither zero-sum nor bound to a closed system. Collaboration, innovation, and compounding effects mean outcomes can be positive-sum, where everyone benefits simultaneously.

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