An enormous chunk of pi.Computation of the digits of pi ([Pi]), the number representing the ratio of a circle's circumference to its diameter, has taken a giant leap forward. Computer scientist Yasumasa Kanada and his coworkers at the University of Tokyo “Todai” redirects here. For the restaurant called Todai, see Todai (restaurant). The University of Tokyo (東京大学 Computer Centre last month reported calculating 51.5396 billion decimal digits, besting their previous world record of 6.4 billion digits (SN: 10/28/95, p. 279). The calculation was done twice, with two different methods, as a check. One computation required 29 hours and the other 37 hours on a multiprocessor Multiple processors. A multiprocessor machine uses two or more CPUs for routine processing. See multiprocessing. multiprocessor - parallel processing Hitachi SR2201 computer. This is a landmark achievement, says mathematician Jonathan M. Borwein of Simon Fraser University Simon Fraser University, main campus at Burnaby, British Columbia, Canada; provincially supported; coeducational; chartered 1963, opened 1965. The Harbour Centre campus in downtown Vancouver opened in 1989. in Burnaby, British Columbia “Burnaby” redirects here. For persons sharing this surname, see Burnaby (surname). Burnaby, British Columbia, Canada, is the city immediately east of Vancouver. . The main reason for the greatly improved performance was the division of the task among 1,024 processors, which cut computation time In computational complexity theory, computation time is a measure of how many steps are used by some abstract machine in a particular computation. For any given model of abstract machine, the computation time used by that abstract machine is a computational resource which can be considerably. Kanada's analysis of the first 50 billion digits of pi shows that the number 8 appears most often (5,000,117,637 times) and 3 least often (4,999,914,405 times). By using additional computer time, the record can be pushed a little higher, Kanada says. Reaching 100 billion digits, however, would require a much more powerful computer with additional memory. |
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