The Mathematical Art Post (@mathartpost) profile picture
Joined April 2018
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Study of paper bending. #mathart
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I created this animation with mathematical formulas. #science #sciart #mathematics #math #mathart #animation #maths
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#Hyperbolic #tiling with [3,11] #symmetry, shown edge-centered in the Poincaré ball model. Geodesic saddle with 8-frequency subdivision. en.wikipedia.org/wiki/Geodes…
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Lovely wooden space filling curve puzzles! @Kickstarter kck.st/2I91upH
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Edward Gorczyca designed a double yin-yang on the surface of a sphere and commissioned me to animate his construction. It begins with a tetrahedron. The output of our collaboration was this short video, along with the POV-Ray scripts that rendered it: dropbox.com/sh/jlxscjiu3njdv…
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A zoom into the Cannon-Thurston map fractal, joint work with @bachmandesign shadertoy.com/view/Xd3fzB
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I drew this bird with trigonometric functions. For details see: ams.org/mathimagery/displayi… #math #mathematics #mathart #art #geometry #bird #drawing #trigonometry #symmetry #maths
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If you missed my session at #nctm18 or just want to see the slides (lots of good images!) You can download from here: mathematicians.org.uk/eoh/fi… (17MB)
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More screenshots: @roice713 worked out how to size the spheres (and horospheres and geodesic planes) so that at "Edge Thickness" zero, the complementary geometry has spiky touching points.
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#Spherical #tiling with [3,4] #symmetry, shown tile-centered in the Mercator projection. Geodesic dome with 8-frequency subdivision. en.wikipedia.org/wiki/Geodes…
The Mathematical Art Post retweeted
TilingBot now supports the Mercator projection for spherical tilings. Learn about this projection and see amazing image possibilities in a lovely paper by @dmswart and Seb Perez-Duarte: "The Mercator Redemption", archive.bridgesmathart.org/2… teapawt.net/TilingBot/status/99077…
#Spherical #tiling with [3,5] #symmetry, shown in the Mercator projection. Catalan tiling dual to rectified {3,5}.
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I drew this spider with trigonometric functions. For details see: huffingtonpost.com/entry/ant… #mathematics #math #mathart #spider #artwork #geometry #trigonometry #drawing
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This is a very special tiling! It is an infinite collection of "ortho-sticks" that meet only at ideal points. The analogous tiling a dimension up intimately relates to the complement of the Borromean Rings, made famous by the video "Not Knot". Dig deeper: plus.google.com/+RoiceNelson… teapawt.net/TilingBot/status/98896…
#Hyperbolic #tiling with [4,∞] #symmetry, shown in the Poincaré ball model. Catalan tiling dual to rectified {4,∞}.
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hmmm yes cool
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How many mathematicians does it take to create hyperbolic plane? #G4G13
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