The_Painting_Fool

Simon Colton

Simon Colton

British computer scientist


Simon Colton (born 1973)[1] is an English computer scientist, currently working as Professor of Computational Creativity in the Game AI Research Group at Queen Mary University of London and in the Sensilab at Monash University, Australia.

He previously worked as Professor in the Metamakers Institute at Falmouth University, UK and led the Computational Creativity Research Groups at Goldsmiths, University of London and at Imperial College, London.

Early life and education

Born in Nottingham, Colton graduated from the University of Durham in 1994 with a BSc degree in Mathematics. After a year spent as a programmer at a software company, he studied at the University of Liverpool, where he gained an MSc in Pure Mathematics in 1996. In 2000 he finished his PhD in Artificial Intelligence at the University of Edinburgh, having been supervised by Alan Bundy and Toby Walsh.

Career

Overview

Colton stayed on as a Research Associate at the University of Edinburgh until 2002, at which point he moved to Imperial College, London as a lecturer in the Department of Computing. He was appointed Senior Lecturer in 2007 and then Reader in Computational Creativity in 2010. He was appointed Professor of Computational Creativity at Goldsmiths College in 2013 and joined Queen Mary, University of London in 2018.

The Painting Fool

Colton is the driving force behind thepaintingfool.com,[2] an artificial intelligence that he hopes will one day be accepted as an artist in its own right. His work,[3] along with that of Maja Pantić and Michel Valstar, won the British Computing Society Machine Intelligence Award in 2007.[4] The work has also been the subject of some media attention.[1]

Prior to his work on The Painting Fool, Colton worked on the HR tool, a reasoning tool that was applied to discover mathematical concepts. The system successfully discovered theorems and conjectures, some of which were novel enough to become published works.[5] Colton's work with HM included the discovery of refactorable numbers, which appeared to be original but turned out to have been previously discovered.[6][7]


References

  1. El Pais - "Las máquinas dan signos de saber apreciar la pintura" elpais.com 25.09.2010. Accessed 22 June 2011.
  2. Simon Colton List of publications from the DBLP Bibliography Server. Accessed 22 June 2011.
  3. Cooper, C.N. and Kennedy, R. E. "Tau Numbers, Natural Density, and Hardy and Wright's Theorem 437." Internat. J. Math. Math. Sci. 13, 383-386, 1990
  4. S. Colton, "Refactorable Numbers - A Machine Invention," Journal of Integer Sequences, Vol. 2 (1999), Article 99.1.2

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