#regularpolygons — Public Fediverse posts
Live and recent posts from across the Fediverse tagged #regularpolygons, aggregated by home.social.
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A day when you tell someone about Ezequiel Soto's "Periodic #Tilings with #RegularPolygons" is never wasted!
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I'm writing small programs for a presentation. Programs that are simple to write in one framework or language which would be not so simple to write in different ones.
I feel like printing, cutting and folding it to create a 3D shape, knowing that it would not produce a nice closed one 🙂
#CreativeCoding #OPENRNDR #Kotlin #Geometry #RegularPolygons #Polygons
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Trois polygones réguliers très pressés :)
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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.
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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.
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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.
-
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.