Artists

John W Snow

Professor of Mathematics

University of Mary Hardin-Baylor

Belton, Texas, USA

snowj342@gmail.com

http://jwsnow.com

Statement

Each of these images is a mathematical reflection of the 1923 painting "Circles in a Circle" by Vasily Kandinsky. Random compositions of trig functions, maximum, minimum, and multiplication are used to generate functions from the canvas to Kandinsky's painting. Each of these images is an inverse image of Kandinsky's painting under such a function. The images inherit symmetry and rhythm from the generated functions. They inherit color and texture from the painting.

Artworks

Image for entry 'Inverted Circles 1'

Inverted Circles 1

28.0 x 28.0 cm

Digital print

2024

The mathematical reflection procedure converts Kandinsky's simple combination of geometric figures into a more organic form in this image. Kandinsky's vibrant colors are still present, but lines and circles have been converted into smooth flowing curves.
Image for entry 'Inverted Circles 2'

Inverted Circles 2

28.0 x 28.0 cm

Digital print

2024

This piece is another mathematical reflection of Kandinsky's "Circles in a Circle". The reflection function in this image preserves much of Kandinsky's color palette but contributes a sense of movement and a regular rhythm to the resulting image.