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Michael Guy (computer scientist) : ウィキペディア英語版
Michael Guy
Michael J. T. Guy (born c.1942) is a British computer scientist and mathematician. He is known for early work on computer systems, such as the Phoenix system at the University of Cambridge,〔http://www.michaelgrant.dsl.pipex.com/phx.html〕 and for contributions to number theory, computer algebra, and the theory of polyhedra in higher dimensions. He worked closely with John Horton Conway, and is the son of Conway's collaborator Richard K. Guy.
==Mathematical work==

With Conway, Guy found the complete solution to the Soma cube of Piet Hein.〔(Soma Cube – from Wolfram MathWorld )〕〔(The SOMAP construction map )〕 Also with Conway, an enumeration led to the discovery of the grand antiprism, an unusual uniform polychoron in four dimensions. The two had met at Gonville and Caius College, Cambridge, where Guy was an undergraduate student from 1960, and Conway was a graduate student. It was through Michael that Conway met Richard Guy, who would become a co-author of works in combinatorial game theory.〔Richard K. Guy, ''John Horton Conway: Mathematical Magus'', The Two-Year College Mathematics Journal, Vol. 13, No. 5 (Nov., 1982), pp. 290–299.〕 Michael Guy with Conway made numerous particular contributions to geometry, number and game theory, often published in problem selections by Richard Guy. Some of these are recreational mathematics, others contributions to discrete mathematics.〔E.g. J. H. Conway and M. J. T. Guy, Message graphs, Ann. of Discrete Math., 13 (1982),. 61–64.〕 They also worked on the sporadic groups.〔E.g. Robert L. Griess, ''Twelve Sporadic Groups'' (1998), p. 127.〕
Guy began work as a research student of J. W. S. Cassels at DPMMS, Cambridge.〔Cassels, J. W. S.
''Computer-aided serendipity''. Rendiconti del Seminario Matematico della Università di Padova, 93 (1995), p. 187–197.〕 He did not complete a Ph.D., but joint work with Cassels produced numerical examples on the Hasse principle for cubic surfaces.〔J. W. S. Cassels, M. J. T. Guy, ''On the Hasse principle for cubic surfaces'', Mathematika, 13 (1966), pp. 111–120.〕

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