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・ 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
・ Compound of six pentagonal antiprisms
・ Compound of six pentagonal prisms
・ Compound of six pentagrammic antiprisms
・ Compound of six pentagrammic crossed antiprisms
・ Compound of six pentagrammic prisms
・ Compound of six square antiprisms
・ Compound of six tetrahedra
・ Compound of six tetrahedra with rotational freedom
・ Compound of small stellated dodecahedron and great dodecahedron
・ Compound of ten hexagonal prisms
・ Compound of ten octahedra
・ Compound of ten tetrahedra


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Compound of six cubes with rotational freedom : ウィキペディア英語版
Compound of six cubes with rotational freedom

This uniform polyhedron compound is a symmetric arrangement of 6 cubes, considered as square prisms. It can be constructed by superimposing six identical cubes, and then rotating them in pairs about the three axes that pass through the centres of two opposite cubic faces. Each cube is rotated by an equal (and opposite, within a pair) angle θ.
When θ=0, all six cubes coincide. When θ is 45 degrees, the cubes coincide in pairs yielding (two superimposed copies of) the compound of three cubes.
== Cartesian coordinates ==
Cartesian coordinates for the vertices of this compound are all the permutations of
: (±(cosθ+sinθ), ±(cosθ−sinθ), ±1)

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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