A random mindless in before sleep 🌚⭐️
Detoxing my brain from desperate fiddling about all those quads, vertexes and polygons 😂

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Thx-->. I invite you to view: "Magical square between 17-sided polygons (Gauss)". Artwork of Rivismo (© Ramón Rivas / Spain).

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Thx-->. I invite you to view: "Magical square between 17-sided polygons (Gauss)". Artwork of Rivismo (© Ramón Rivas / Spain).

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Overlapping even-sided polygons (4 to 96 sides). 2 sides with overlap N/2-1 sides of the next, rotating by 2 sides each time. (First use of new functionality!)

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hx-->. I invite you to view: "Magical square between 17-sided polygons (Gauss)". Artwork of Rivismo (© Ramón Rivas / Spain).

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40 cooperative polygons all share two vertices.
N = number of sides
B = sides below shared vertices.

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Thx-->. I invite you to view: "Magical square between 17-sided polygons (Gauss)". Artwork of Rivismo (© Ramón Rivas / Spain).

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Thx-->. I invite you to view: "Magical square between 17-sided polygons (Gauss)". Artwork of Rivismo (© Ramón Rivas / Spain).

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Thx-->. I invite you to view: "Magical square between 17-sided polygons (Gauss)". Artwork of Rivismo (© Ramón Rivas / Spain).

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You'd often see models with vertex coloring to further add detail, or add shading to untextured polygons to save on texture space. Hmmm... Vertex coloring seems to be super rare nowadays, though...

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I invite you to view: "Magical square between 17-sided polygons (Gauss)". Artwork of Rivismo (© Ramón Rivas / Spain).

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"Polygons" by tsuaii https://t.co/mk0yCXlRyZ
Jonathan Hamilton氏のイラストレーション。

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NEW DESIGN! Only today. If you like polygons & fighting games look no further. https://t.co/Vg6WzWWICJ

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Thx-->- I invite you to view: "Magical square between 17-sided polygons (Gauss)". Artwork of Rivismo (© Ramón Rivas / Spain).

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I invite you to view: "Magical square between 17-sided polygons (Gauss)". Artwork of Rivismo (© Ramón Rivas / Spain).

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16 FIFTH GRADERS CARRYING PARTY SUB!! Amazing.

From Episode 56 of The Polygon Show!! https://t.co/VMOTAzlqOA

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Thx-->. I invite you to view: "Magical square between 17-sided polygons (Gauss)". Artwork of Rivismo (© Ramón Rivas / Spain).

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