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On Some Vistas Disclosed by Mathematics to the Russian Avant-Garde: Geometry, El Lissitzky and Gabo
Vol. 25, No. 3/4, Visual Mathematics: Special Double Issue (1992), pp. 377-384
Published by: The MIT Press
Stable URL: http://www.jstor.org/stable/1575865
Page Count: 8
You can always find the topics here!Topics: Curvature, Mathematical surfaces, Geometry, Mathematical manifolds, Avant garde, Modernist art, Geometric planes, Circles, Geometric shapes
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Generally speaking, all avant-garde movements have had one characteristic in common: belief in the new. It is also true that all of those movements were aware of changes, progress and advances in science. As a consequence, non-Euclidean geometry was considered a manifesto for revolution in the arts. This article discusses the visualization of mathematics--the process of transferring concepts from mathematics to works of art--with examples from the artworks and writings of El Lissitzky and Naum Gabo.
Leonardo © 1992 Leonardo