Roman Chijner

Platonic Solids
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Besondere Punkte/Special Points
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V=24 Rhombicuboctahedron. Images: A critical points scheme for Generating uniformly distributed points on a sphere
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ΛM 3d: Generating uniformly distributed points on a sphere.
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V=20 Dodecahedron. Images: A critical points scheme for Generating uniformly distributed points on a sphere
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V=14 Tetrakis hexahedron Images: A critical points scheme for Generating uniformly distributed points on a sphere
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V=12 Cuboctahedron. Images: A critical points scheme for Generating uniformly distributed points on a sphere
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V=8 Cube. Images: A critical points scheme for Generating uniformly distributed points on a sphere.
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V=6 Octahedron. Images: A critical points scheme for Generating uniformly distributed points on a sphere
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V=12 Icosahedron. Images: A critical points scheme for Generating uniformly distributed points on a sphere.
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Disdyakis dodecahedron. Vertices 26.
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n=8 Square antiprism(anticube). Images: A critical points scheme for Generating uniformly distributed points on a sphere
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n=4 Tetrahedron. Images: A critical points scheme for Generating uniformly distributed points on a sphere.
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Generating two different uniformly distributed points on a sphere using one uniform distribution: Regular Tetrahedron V=4.
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Tetrakis hexahedron. Vertices 14.
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Cuboctahedron. Vertices 12.
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Cube. Vertices 8.
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Square Antiprism. Vertices 8.
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Octahedron. Vertices 6.
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Tetrahedron. Vertices 4.
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Sound
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Dynamic Coulors
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intersection: surface-surface, curve-curve
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Pi Approximations
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