2020 Joint Mathematics Meetings
Sarah Stengle
Artists
Statement
I have long been drawn to non-numerical types of mathematics with a visual component, such as geometry, topology, nearest neighbor problems, Voronoi partition-patterns, traveling salesmen problems, space-filling patterns and Lissajous curves. I began working with mathematics in my art 25 years ago by using reaction-diffusion patterns in sequential drawings. I collect and make mechanical devices for producing mathematical figures or introducing mathematical elements into my work. This year I made a simple but rather large double pendulum in my garage, for example. The immediacy and irregularity of doing things in the real world by hand or mechanically, rather than digitally, provides a human quality that is important to me.