How do you chop up a tetrahedron into nicely-shaped little cubes? Here's one way, obtained a la symmetric moving frames (http://www.cs.cmu.edu/~kmcrane/Projects/SymmetricMovingFrames/index.html …). How else can you do it?pic.twitter.com/Cx3WyjYTJm
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Not sure you can do better---what do you do with these angles? even in the 2D quad case.
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Who said anything about angles? I'm just curious about ways you can dice up a tetrahedron! :-)
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Kind of reminds me of Schneiders' Pyramid, although that problem has a quad base on the element.
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