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Luck, Logic, and White Lies: The Mathematics of Games, Joerg Bewersdorff, 2004, ISBN 1568812108, 121-134 many more pennies than any player thus ensuring that the player is much more likely than the casino to experience gambler's ruin; [edit] The game of poker (or at least most of the variants) is considered to be computationally intractable. However, methods are being developed to at least approximate perfect strategy from the game theory perspective in the heads-up (two player) game, and increasingly good systems are being created for the multi-player or ring game. Perfect strategy has multiple meanings in this context. From a game-theoretic optimal point of view, a perfect strategy is a minimax one that cannot expect to lose to any other player's strategy; however, optimal strategy can vary in the presence of sub-optimal players who have weaknesses that can be exploited. In this case, a perfect strategy would be one that correctly or closely models those weaknesses and takes advantage of them to make a profit. Some of these systems are based on Bayes theorem, Nash equilibrium, Monte Carlo simulation, and Neural networks. A large amount of the research is being done at the University of Alberta by the GAMES group led by Jonathan Schaeffer who developed Poki and PsOpt. Big Wheel / Big Six A typical casino game has a slight house advantage. The advantage is the long-run expectation, most often expressed as a percentage of the amount wagered. It remains constant from one play to the next. If the long-run expectation is expressed as a percentage of the amount that the player starts with, however, then the house advantage increases the longer the player continues. There are techniques other than card counting that can swing the advantage of casino 21 towards the player, at least in theory. (It must be noted, however, that almost all of these techniques are based on the value of the cards to the player and the casino, as originally conceived by Edward O. Thorp.) One such technique, mainly applicable in multi-deck games (aka shoes), involves tracking groups of cards (aka slugs, clumps, packs) during the play of the shoe, following them through the shuffle and then playing and betting accordingly when those cards come into play from the new shoe. This technique, which is admittedly much more difficult than straight card counting and requires excellent eyesight and powers of visual estimation, has the additional benefit of fooling the casino people who are monitoring the player's actions and the count, since the shuffle tracker could be, at times, betting and/or playing opposite to how a straightforward card counter would. Although you cannot read a computer opponent, playing against computer opponents can still help you sharpen your skills by learning how to count outs and play the percentages. With the advancing technology of artificial intelligence, computer players can be created to incorporate bluffs and other human-like decisions. [edit] Take the money and run! Random number games are based upon the selection of random numbers, either from a computerized random number generator or from other gaming equipment. Random number games may be played at a table, such as Roulette, or through the purchase of paper tickets or cards, such as Keno or Bingo. After the cards are dealt, if the dealer has a blackjack, all the players who don't have a blackjack lose immediately. If a player has a blackjack and the dealer doesn't, the player wins automatically. If the player and dealer both have a blackjack, it's a push. In casinos where a hole card is dealt, a dealer who is showing a card with a value of 10 may slide the corner of his or her facedown card over a small mirror on the tabletop in order to check whether it is an ace or not. This practice minimises the risk of inadvertantly revealing the hole card, which would give the sharp-eyed player a considerable advantage. For lots and lots of people online casinos are way more attractive than the "real" land casinos. Here's why: It follows that the player that starts with fewest pennies is most likely to fail. Even with equal odds, the longer one gambles, the greater the chance that the player starting out with the most pennies wins. However, this does not imply positive expected value for richer player since for each complete game (many flips) that the richer player loses, he will forfeit more pennies than his poorer playmate.
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