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With basic strategy, the house advantage is only about one half of one percent of the original bet. My MATLAB programs, shown in the sidebar, use three functions to implement basic strategy.
The function hard uses the array HARD to guide the play of most hands. The row index into HARD is the current total score, and the column index is the value of the dealer's up card.
The return value is 0, 1, or 2, indicating "stand," "hit," or "double down. The most important consideration in basic strategy is to avoid going bust when the dealer has a chance of going bust.
In our functions, the subarray HARD , is nearly all zero. This represents the situation where both you and the dealer have bad hands—your total and the dealer's expected total are each less than You are tempted to hit, but you might bust, so you stand.
The dealer will have to hit, and might bust. This is your best defense against the house advantage. But if the dealer is also showing a low card, stand on your low total and wait to see if the dealer goes over Card counting was introduced in in Beat the Dealer , a hugely popular book by Edward Thorp.
If the deck is not reshuffled after every hand, you can keep track of, for example, the number of aces, face cards, and nonface cards that you have seen.
This situation is to your advantage because you have a better than usual chance of getting a blackjack and the dealer has a better than usual chance of going bust.
So you increase your bet and adjust your strategy. Card counting gives you a mathematical advantage over the casino. Exactly how much of an advantage depends upon how much you are able to remember about the cards you have seen.
Thorp's book was followed by a number of other books that simplified and popularized various systems. My personal interest in blackjack began with a book by John Archer.
But I can attest that card counting is boring, error-prone, and not very lucrative. It is nowhere near as glamorous—or as dangerous—as the recent Hollywood film "21" portrays it.
And many venues now have machines that continuously shuffle the cards after each hand, making card counting impossible.
My original MATLAB program, written several years ago, had a persistent array that is initialized with a random permutation of several copies of the vector These integers represent both the values and the suits in a card deck.
The suit is irrelevant in the play, but is nice to have in the display. Cards are dealt from the end of the deck, and the deck is reshuffled when there are just a few cards left.
This function faithfully simulates a blackjack game with four decks dealt without reshuffling between hands.
It would be possible to count cards, but this shuffler has two defects: It does not simulate a modern shuffling machine, and the persistent array prevents some kinds of parallelization.
My most recent simulated shuffler is much simpler. It creates an idealized mechanical shuffler that has an infinite number of perfectly mixed decks.
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