Cluster of 30 Tetrahedra

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Thirty tetrahedra are arranged in a cluster such that one edge of each tetrahedron coincides with the diagonal of the square face of a small rhombicosidodecahedron. Two vertices of each tetrahedron meet vertices of an icosahedron embedded in the tetrahedron. The vertices of the icosahedron are defined by the intersecting points of golden lines within the regular triangles of the tetrahedron.

Contributed by: Sándor Kabai (May 2021)
Open content licensed under CC BY-NC-SA



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