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#tessellations β€” Public Fediverse posts

Live and recent posts from across the Fediverse tagged #tessellations, aggregated by home.social.

  1. 🎨✨ Behold, the groundbreaking revelation that #Hokusai, known for his waves and dragons, also liked shapes! πŸ‰πŸ”Ί Dive into this earth-shattering exposition on the obvious, where #tessellations are treated like the #discovery of #fire. πŸ”₯πŸ™„
    dl.ndl.go.jp/pid/1899550/1/11/ #Art #Shapes #HackerNews #ngated

  2. 🎨✨ Behold, the groundbreaking revelation that #Hokusai, known for his waves and dragons, also liked shapes! πŸ‰πŸ”Ί Dive into this earth-shattering exposition on the obvious, where #tessellations are treated like the #discovery of #fire. πŸ”₯πŸ™„
    dl.ndl.go.jp/pid/1899550/1/11/ #Art #Shapes #HackerNews #ngated

  3. 🎨✨ Behold, the groundbreaking revelation that #Hokusai, known for his waves and dragons, also liked shapes! πŸ‰πŸ”Ί Dive into this earth-shattering exposition on the obvious, where #tessellations are treated like the #discovery of #fire. πŸ”₯πŸ™„
    dl.ndl.go.jp/pid/1899550/1/11/ #Art #Shapes #HackerNews #ngated

  4. 🎨✨ Behold, the groundbreaking revelation that #Hokusai, known for his waves and dragons, also liked shapes! πŸ‰πŸ”Ί Dive into this earth-shattering exposition on the obvious, where #tessellations are treated like the #discovery of #fire. πŸ”₯πŸ™„
    dl.ndl.go.jp/pid/1899550/1/11/ #Art #Shapes #HackerNews #ngated

  5. 🎨✨ Behold, the groundbreaking revelation that #Hokusai, known for his waves and dragons, also liked shapes! πŸ‰πŸ”Ί Dive into this earth-shattering exposition on the obvious, where #tessellations are treated like the #discovery of #fire. πŸ”₯πŸ™„
    dl.ndl.go.jp/pid/1899550/1/11/ #Art #Shapes #HackerNews #ngated

  6. An aperiodic tessellation of the hyperbolic plane, found by Toimine in the #tessellations channel in the HyperRogue discord.

    These tiles are equilateral, with edge length of 0.56358, which is less than the 0.56626 that was achieved by the regular {7,3} tiling (which was apparently the previous record for a tiling with equilateral convex tiles).

    It is also possible to the connect two pentagons by their "bases" to obtain a funky variant of the {8,3} tiling. Then, we can play with the angles -- for "narrow" tiles, the edge length becomes even smaller, about 0.5436.

    The animated visualization also shows some new cool features of the RogueViz expression parser: it can now automatically solve for the edge length which makes the tiling work for the given angle \(\alpha\)!

    github.com/zenorogue/hyperrogu

    #mathart #rogueviz #noneuclideanGeometry