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・ Compound of five cubes
・ Compound of five cuboctahedra
・ Compound of five cubohemioctahedra
・ Compound of five great cubicuboctahedra
・ Compound of five great dodecahedra
・ Compound of five great icosahedra
・ Compound of five great rhombihexahedra
・ Compound of five icosahedra
・ Compound of five nonconvex great rhombicuboctahedra
・ Compound of five octahedra
・ Compound of five octahemioctahedra
・ Compound of five rhombicuboctahedra
・ Compound of five small cubicuboctahedra
・ Compound of five small rhombihexahedra
・ Compound of five small stellated dodecahedra
Compound of five stellated truncated hexahedra
・ Compound of five tetrahedra
・ Compound of five tetrahemihexahedra
・ Compound of five truncated cubes
・ Compound of five truncated tetrahedra
・ Compound of four hexagonal prisms
・ Compound of four octahedra
・ Compound of four octahedra with rotational freedom
・ Compound of four tetrahedra
・ Compound of four triangular prisms
・ Compound of great icosahedron and great stellated dodecahedron
・ Compound of octahedra
・ Compound of six cubes with rotational freedom
・ Compound of six decagonal prisms
・ Compound of six decagrammic prisms


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Compound of five stellated truncated hexahedra : ウィキペディア英語版
Compound of five stellated truncated hexahedra

This uniform polyhedron compound is a composition of 5 stellated truncated hexahedra, formed by star-truncating each of the cubes in the compound of 5 cubes.
== Cartesian coordinates ==
Cartesian coordinates for the vertices of this compound are all the cyclic permutations of
: (±(2−√2), ±√2, ±(2−√2))
: (±φ, ±(φ−1−φ−1√2), ±(2φ−1−φ√2))
: (±1, ±(φ−2−1√2), ±(φ2−φ√2))
: (±(1−√2), ±(−φ−2+√2), ±(φ2−√2))
: (±(φ−φ√2), ±(−φ−1), ±(2φ−1−φ−1√2))
where φ = (1+√5)/2 is the golden ratio.

抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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