Pi Recited to 100,000 Digits 335
DiAmOnDirc writes "Akira Haraguchi, 60, needed more than 16 hours to recite the number to 100,000 decimal places, breaking his personal best of 83,431 digits set in 1995, his office said Wednesday. He made the attempt at a public hall in Kisarazu, just east of Tokyo. Haraguchi, a psychiatric counselor and business consultant in nearby Mobara city, took a break of about 5 minutes every one to two hours, going to the rest room and eating rice balls during the attempt, said Naoki Fujii, spokesman of Haraguchi's office. Fujii said all of Haraguchi's activities during the attempt, including his bathroom breaks, were videotaped for evidence that will later be sent for verification by the Guinness Book of Records."
At 60! (Score:2, Insightful)
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Maybe we should do poll on the marital status/relationship status of Slashdot?
Phil
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Consider that "intelligence" can be (mis)measured in many different ways. The classic measure is an IQ test, which arguably does measure one's depths of reasoning in various ways, but at the end of the day, an IQ test really just measures how good one is at doing IQ tests. There are other kinds of "intelligence". For example, Wayne Gretzky might score modestly on an IQ test, but on a hockey rink, he was a "genius" in terms of psychomotor skills.
As other respondents have said, Haraguchi probably looks for patterns in the digits that he can associate with other memorable concepts, perhaps visual or aural, or both. I would argue that such an ability is indeed a form of intelligence, insofar as it does involve a higher form of mental activity -- a kind of "abstraction" of the perceived patterns of the digits into aggregates that are available for him to recall. I think it's similar to the kind of intelligence that a musician needs to memorize a piece of music.
Forget it's pi.... (Score:4, Insightful)
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Sorry that's a non sequitur. There are series which are (a) infinitely long and (b) non-repetitive but which nevertheless do not contain any possible (finite) sequence of digits, just consider the series 1 0 11 0 111 0 1111 0 11111 - look no repetition Ma but the subsequence '1337' (for example) does not appear anywhere.
How (Score:1, Insightful)
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Don't think that's true. Counter example: consider the stream of digits comprised of pi with all 7's removed. Still infinitely long and never repeating, but 7 never appears now.
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Another example, some might have thought Earl was stumbling mindlessly drunk at the party last night, but had they looked closer they would have noticed that his intricatly placed footsteps were actually a plot of the first 18,000 coordinates of the Tau Dirichlet Series.
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