Daily 251213

 
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When the square rotates, its reflection does not, and vice-versa. 
 
 
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Sometimes things look random. But once you see the pattern, you can’t unsee it. 
 
 
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Revisiting 251128. But here, each grid point also points to the closest point on the path. 
 
 
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Any similarity to real gears is purely coincidental. 
 
 
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Prime pachinko. The white dots represent the prime numbers between 0 and 2200. 
 
 
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Each blob is the inverse of the other, rotated so that each bulge on one lines up with an indent on the other. 
 
 
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Boston to San Francisco. All the airport runways in the US, apparently. 
 
 
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This one gives me anxiety. 
 
 
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Three moving points form the green triangle. They also form the circle, which is the circumcircle of the triangle. Connecting the circle’s three tangent lines at those points forms a new triangle (red). That triangle sometimes surrounds the circle (making the circle its incircle), sometimes not. I fairly certain that it surrounds the circle when the triangle is acute. Not sure if…

 
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Random triangulation of a regular polygon.
 
 
 Random cyclic polygons.
 
 
 Random cyclic polygons, randomly triangulated.
 
 
 Random cyclic polygons, randomly triangulated, with incircles.
 
 
 Convex vs. concave.
 
 
 Triangulation of random polylgons.
 
 
 Triangulation of random polygons, with incircles.
 
 
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 3d model: 'Human Skull' by Michael Mirn is licensed under Creative Commons Attribution (http://creativecommons.org/licenses/by/4.0/). 
 


 
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 Photo by Karolina Kaboompics 



 
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 Photo by Eva Bronzini 



 
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 Photo by Pixabay 



 
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 Photo by Anton Atanasov 



 
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