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@r_flash Damn, that is pretty remarkable.
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@cjrando Oh thanks! π
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@r_flash Sometimes during meditation, that is what I see. Except it's not just a visual, it's the source of all experience arising, being present and then passing away. Several times a second. And in the gaps between, the endless void, the ground of all being.
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@r_flash love it!
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@sjpalmer1994 Thanks!
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@r_flash
not really a topological wizard but thanks π΄ https://blogs.scientificamerican.com/roots-of-unity/a-few-of-my-favorite-spaces-the-fano-plane/
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@Bakersm11 Thanks, will check it out!
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@r_flash one of my bookmarks of chiral symmetry ? Buckminster Fuller named it a tetrahelix https://en.wikipedia.org/wiki/Boerdijk%E2%80%93Coxeter_helix
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@Bakersm11 Interesting. They really do touch and don't repeat.
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@r_flash
very nice𧬠, the graphics and rendering of the shadows ( penumbra) of the spheres ({\displaystyle x^{2}+y^{2}+z^{2}=1,,}) are outstanding, especially for a a GIF file !
haven't a real appreciation for your work since the last CAD graphics (2006) I used wa a cheaper knock off of autocad (turbocad) that I used to while making my (Sunset Terrace π‘) cherry wood kitchen cabinets and did a "virtual" walk π» thru to try and see how they might capture the Sunrise (rendering) over the Hudson Valley
? https://en.wikipedia.org/wiki/Roman_surface
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@r_flash I love this so so much! I can't get enough of it! How was your process coming up with this piece?
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@murilove Thank you!!! π I wanted to exploit the orthographic projection of a cube into a hexagon, so I started with the honeycomb pattern that's at the bottom. But I wanted to show that it's a cube somehow, so I added the rotation. Then I just applied my favorite logarithmic + MΓΆbius transform and modulated the shading so that the cubes start and end flat shaded. I did all that in a tool that I made for myself which generates a single GLSL shader.
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@r_flash Wow! Somehow my eyes didn't catch the flat shading thing. I love the hexagon to cube morph, that I noticed, but I think the shading was the magic I wasn't able to see! Thank you for sharing this! I'll have to catch up on those transforms you mentioned, looks like something I'd want to play too :B
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@murilove You can find a great resource by @csk here: https://isohedral.ca/escher-like-spiral-tilings/
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@r_flash lovely!
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@villares Thanks π
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