By David H. Ahl
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Extra info for BASIC Computer Games: Microcomputer Edition
See if you can remove one of these rules (or part of one) and still guarantee a draw. , you will draw), even if your opponent plays a perfect game (and sometimes win if your opponent does not follow the strategy). It does not matter whether you go first or second. Note that these rules do not guarantee you will win every game in which a victory is possible, only that you will never lose. An opponent who randomly selects moves or who plays badly will often give you an opportunity to win that will require that you make moves not given by these rules, while following these rules will result in a draw.
63 probability of hitting a 1-in-n event in n tries. 7n tries. 63+ chance if you spin it a hundred times. Imagine How Good He Was When He Wasn’t Dying This is perhaps the personal anecdote one most often hears in informal mathematical circles. I have got to admit that it never struck me as being as spellbinding or hilarious as it does others, but here it is for the sake of completeness. When the great mathematician Srinivasa Ramanujan was on his deathbed, he was visited by G. H. Hardy. The number theory expert told Ramanujan that he had hoped that the number of the taxi would be an interesting one that would cheer up Ramanujan.
66+), or, more accurately, a bit above 63 percent. 43 Mathematical Elegance (In other words, the probability of rolling at least one four in six rolls of the die (a one-in-six chance) or having the spinner land on “8” in ten spins (a one-in-ten chance) is a bit below two-thirds. But even if the wheel has a million numbers and you win only if the spinner lands on number 562,194, if you spin the spinner a million times, there is about a 63% chance that you will land on 562,194 at least once. If there are only two or three possibilities, then the likelihood is somewhat higher.