Low-complexity art
Low-complexity art, first described by Jürgen Schmidhuber in 1997[1] and now established as a seminal topic within the larger field of computer science,[2][3][4][5][6] is art that can be described by a short computer program (that is, a computer program of small Kolmogorov complexity).
Overview
Schmidhuber characterizes low-complexity art as the computer age equivalent of
Schmidhuber explicitly distinguishes between
While low-complexity art does not require a priori restrictions of the description size, the basic ideas are related to the
The larger context
The larger context provided by the histories of both art and science suggests that low-complexity art will continue to be a topic of growing interest. In respect to art history, the potential relevance of low-complexity art extends far beyond the minimalistic Renaissance encoding of beauty already cited in its literature. The idea of an intimate relationship between mathematical structure and visual appeal is one of the recurring themes of Western art and is prominent during several of its periods of fluorescence including that of dynastic Egypt;[11] Greece of the classic era;[12] the Renaissance (as already noted); and on into the Geometric abstraction of the 20th century, especially as practiced by Georges Vantongerloo[13] and Max Bill.[14]
In science and technology, low-complexity art may represent another case in which the relatively new discipline of computer science is able to shed fresh light on a disparate subject — an example being insights into the functioning of the genetic code garnered because of familiarity with issues already raised in the practice of software engineering.[15] The topic of low-complexity art is expected[by whom?] to help foster a continued and fruitful interaction between the fields of computer science and aesthetics. Nor will the insights gained be purely qualitative; the formalizations on which low-complexity art is based are essentially quantitative.[5]
See also
References
- S2CID 18741604.
- ISBN 978-3-642-31726-2.
- ISBN 978-1-84769-796-7.
- ISBN 978-0-387-33998-6.
- ^ ISBN 978-3-642-20524-8.
- ISBN 978-0-262-31262-2.
- ^ Schmidhuber, Juergen (June 1998). Facial beauty and fractal geometry (Report).
- S2CID 8313888.
- S2CID 17874844.
- ].
- ^ Legon, John. "The Cubit and the Egyptian Canon of Art". Retrieved April 26, 2015.
- ^ "Polyclitus's Canon and the Idea of Symmetria". SUNY Oneonta. Retrieved April 26, 2015.
- ^ "The Collection: Georges Vantongerloo". The Museum of Modern Art. Retrieved April 24, 2015.
- ^ Smith, Roberta (December 14, 1994). "Max Bill, 85, Painter, Sculptor And Architect in Austere Style". New York Times. Retrieved April 24, 2015.
- S2CID 189883020.