Might Theorem Of Poker: Unterschied zwischen den Versionen
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| − | + | domino poker 99 1." style="max-width:450px;float:left;padding:10px 10px 10px 0px;border:0px;">Might theorem of poker sounds a lot more intimidating than it really is because it uses a couple words that most people don't hear everyday. In fact, the fundamental theorem of poker is quite simple and plainly spoken - yet at exactly the same time it's a lot more complex compared to the scientific-sounding name implies.<br><br>Might theorem of poker is another contribution to the poker world by notable poker player, theorist and author David Sklansky, who also developed the gap concept, among other things. The theorem reads as follows:<br><br>"Every time you play a hand differently from the way you would have played it if you could see all your opponents' cards, they gain; and every time you play your hand the same way you'd have played it if you could see all their cards, they lose. Conversely, each and every time opponents play their hands differently from the way they might have if they could see your entire cards, you gain; and every time they play their hands the same way they'd have played if they could see all of your cards, you lose. "<br><br>It's a whole lot of words to sum up a fairly simple idea, and that is this: if you could see your opponent's cards, then it might be possible to produce decisions centered on complete mathematical certainty. Ergo, gaple online assuming you knew your math and understood some basic poker concepts like pot odds, you could always make the perfect decision to bring you closer to winning the table. By the same token, if your opponent could see all your cards, he would have the same decision-making power.<br><br>What might theorem of poker emphasizes is the fact that information is the most important resource that any poker player has. The more information you have, the better your chances of making the correct decision.<br><br>Unfortunately, there was little that players can do to truly increase their available information. While you may possibly have the ability to "read" your opponents, any information that you will get from this is far from complete. Plus, there's always the chance that your opponent is actively deceiving you, feeding you misinformation which will surely bring about you making an incorrect decision.<br><br>Everything you can take from the fundamental theorem of poker is that there is always a correct decision. While you shouldn't beat yourself up for making an incorrect decision, you should use every hand as an opportunity to gain as much information as you are able to. Learn about your opponents so that you can better predict their actions in the future. Even if the sole information that you can glean is that your opponent is playing completely randomly, that is still information that you can use.<br><br>Don't believe too hard about how precisely this theorem applies to your everyday game - you'll just drive yourself crazy. Instead, contemplate it in a broad sense and try to keep your mind ready to accept every possible avenue for new information. | |
Aktuelle Version vom 15. November 2020, 14:13 Uhr
domino poker 99 1." style="max-width:450px;float:left;padding:10px 10px 10px 0px;border:0px;">Might theorem of poker sounds a lot more intimidating than it really is because it uses a couple words that most people don't hear everyday. In fact, the fundamental theorem of poker is quite simple and plainly spoken - yet at exactly the same time it's a lot more complex compared to the scientific-sounding name implies.
Might theorem of poker is another contribution to the poker world by notable poker player, theorist and author David Sklansky, who also developed the gap concept, among other things. The theorem reads as follows:
"Every time you play a hand differently from the way you would have played it if you could see all your opponents' cards, they gain; and every time you play your hand the same way you'd have played it if you could see all their cards, they lose. Conversely, each and every time opponents play their hands differently from the way they might have if they could see your entire cards, you gain; and every time they play their hands the same way they'd have played if they could see all of your cards, you lose. "
It's a whole lot of words to sum up a fairly simple idea, and that is this: if you could see your opponent's cards, then it might be possible to produce decisions centered on complete mathematical certainty. Ergo, gaple online assuming you knew your math and understood some basic poker concepts like pot odds, you could always make the perfect decision to bring you closer to winning the table. By the same token, if your opponent could see all your cards, he would have the same decision-making power.
What might theorem of poker emphasizes is the fact that information is the most important resource that any poker player has. The more information you have, the better your chances of making the correct decision.
Unfortunately, there was little that players can do to truly increase their available information. While you may possibly have the ability to "read" your opponents, any information that you will get from this is far from complete. Plus, there's always the chance that your opponent is actively deceiving you, feeding you misinformation which will surely bring about you making an incorrect decision.
Everything you can take from the fundamental theorem of poker is that there is always a correct decision. While you shouldn't beat yourself up for making an incorrect decision, you should use every hand as an opportunity to gain as much information as you are able to. Learn about your opponents so that you can better predict their actions in the future. Even if the sole information that you can glean is that your opponent is playing completely randomly, that is still information that you can use.
Don't believe too hard about how precisely this theorem applies to your everyday game - you'll just drive yourself crazy. Instead, contemplate it in a broad sense and try to keep your mind ready to accept every possible avenue for new information.
