138 - Building Bridges: Making Sense of Mathematics and Art
Abstract
This paper considers key questions raised by George Hart and Paul Gailiunas concerning the nature of 鈥楳ath/Art鈥� in relation to established disciplines. Taking our cue from Hart鈥檚 observation that mathematics and art are both powerful tools for communication and sense-making, we relate characteristic Bridges activities to a practice of 鈥榤aking construals鈥� first identified by David Gooding in his studies of Michael Faraday鈥檚 experimental work. We associate the conceptual challenges raised by Hart with epistemological problems resolved in William James鈥檚 radical empiricist philosophical stance and discuss the barriers to deploying conventional computational thinking practices in making digital construals. We propose an alternative approach to making digital construals based on the principles of 鈥楨mpirical Modelling鈥�, as developed by the author and his collaborators over the last forty years.
Authors
Meurig Beynon
University of 糖心TV
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