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https://www.qfbox.info/4d/uniform3d
The Uniform Polyhedra
The Uniform Polyhedra A basic understanding of 3D polyhedra is important for understanding 4D polychora, because the cells of 4D polychora are 3D polyhedra. The cells of the uniform polychora are uniform polyhedra. A polyhedron is uniform if its faces are
www.qfbox.info
https://www.qfbox.info/4d/uniform3d
The Uniform Polyhedra
The Uniform Polyhedra A basic understanding of 3D polyhedra is important for understanding 4D polychora, because the cells of 4D polychora are 3D polyhedra. The cells of the uniform polychora are uniform polyhedra. A polyhedron is uniform if its faces are
www.qfbox.info
https://en.wikipedia.org/wiki/Snub_(geometry)
Snub (geometry) - Wikipedia
From Wikipedia, the free encyclopedia Geometric operation applied to a polyhedron Two chiral copies of the snub cube, as alternated (red or green) vertices of the truncated cuboctahedron. A snub cube can be constructed from a rhombicuboctahedron by rotatin
en.wikipedia.org
https://en.wikipedia.org/wiki/Archimedean_solid
Archimedean solid - Wikipedia
From Wikipedia, the free encyclopedia Polyhedra in which all vertices are the same The Archimedean solids. Two of them are chiral, with both forms shown, making 15 models in all. The Archimedean solids are a set of thirteen convex polyhedra whose faces are
en.wikipedia.org
https://usuaris.tinet.cat/klunn/polyhedra.html
Polyhedra
Small Stellated Dodecahedron The Small Stellated Dodecahedron (see Escher’s version) is composed of 12 pentagrammic faces, with five pentagrams meeting at each vertex. It shares the same vertex arrangement (its “convex hull”) as the convex regular ic
usuaris.tinet.cat
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