R. Sunder-Raj @HypercubicPeg@mathstodon.xyz
Sifter of patterns, collector of books, maker of jigs, random math weirdo, writer, artist, poet, musician, polymath...(location: Hopefully with Wonko the Sane)
Posted 3 years ago on Twitter.
Can you tell how these pictures differ?
How do the differences affect how they are perceived by the viewer?
More squiggle art.
This one involves #crescentSquiggles, which I got by finding a way to apply my squiggle algorithm (https://mathstodon.xyz/@HypercubicPeg/108315553189253657 ) to #rhombusWorms.
It is a variation on the piece “Deception in the Shadows” which was shown at Bridges a few years ago.
Something that I did last year out of 2π/60-#rhombusworms
Clips from the rhombusworm video.
The first shows equilateral (but not necessarily equiangular) polygons rotating to form n-fold rhombus rosettes. In particular, if n is even, then they can be generated by rotating regular n-gons around a point, but if n is odd, it can work with somewhat squished (n+1)-gons formed by merging two equilateral n-gons in a particular way.
The second shows rhombusworms rotating to form the same rosettes.
Sifter of patterns, collector of books, maker of jigs, random math weirdo, writer, artist, poet, musician, polymath...(location: Hopefully with Wonko the Sane)
