sensing geometry

sensing geometrysensing geometrysensing geometry

sensing geometry

sensing geometrysensing geometrysensing geometry
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  • andromeda / re:andromeda
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  • constants print series
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sensing geometry: connecting science, art, and mathematics

about the project

about the publications

about the project

sensinggeometry aims to connect the humanities, mathematics, and sciences, through image and text, mapping associations that were formerly unconnected.  


This website is both an archive of work by artist, writer, and mathematics educator Steve Deihl and a platform for further interdisciplinary exploration.  


about the artwork

about the publications

about the project

Several artistic projects are presently evolving together: direct landscapes created in the woods, The Narrowsburg Series, and written and photographic documentation of those works.


Andromeda (2017-2018) was the first of this series.  These "landscapes" are a record of both time and place, often marked by a celestial reference.  In the case of Andromeda, the painting began with the Perseid meteor shower, an annual event every August.  


While this series is only the latest interpretation, it continues a theme explored in other projects, such as theanalyticpoem.net, and the constants series of prints.  Descriptions of all three projects are found in this website.

about the publications

about the publications

about the publications

Sensing Geometry (2019) and Sea Change (forthcoming), are innovative books describing some of the surprising connections found among art, mathematics, and science. 

Their point of view is both 

analytic and aesthetic.


Those publications, and others, are distilled from art exhibitions and lectures Deihl has given over the years incorporating a wide range of topics: astronomy, physics, and cosmology; notions of symmetry and non-symmetry; 

transformations; and the mathematics of Fibonacci, Eulerian walks, and Cayley diagrams.


Leonhard Euler's equation showing the relationship between trigonometry and  complex numbers

In the most beautiful work, a chain of argument is presented in which every link

 is important on its own account, in which there is an air of ease and lucidity 

throughout, and the premises achieve more than would have been

 thought possible, by means which appear natural and inevitable. 

Literature embodies what is general in particular 

circumstances whose universal significance 

shines through their individual dress; 

but mathematics endeavors to present 

whatever is most general in its purity, 

without irrelevant trappings.

 - Bertrand Russell


image: Euler's equation relating trigonometry and complex numbers

"sensing geometry.com" and its content copyright ©2020 Steve Deihl.  All rights reserved.


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