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・ 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
・ Compound of ten triangular prisms
・ Compound of ten truncated tetrahedra
・ Compound of tetrahedra
・ Compound of three cubes
・ Compound of three octahedra
・ Compound of three square antiprisms
・ Compound of three tetrahedra
・ Compound of twelve pentagonal antiprisms with rotational freedom
・ Compound of twelve pentagonal prisms
・ Compound of twelve pentagrammic antiprisms
Compound of twelve pentagrammic crossed antiprisms with rotational freedom
・ Compound of twelve pentagrammic prisms
・ Compound of twelve tetrahedra with rotational freedom
・ Compound of twenty octahedra
・ Compound of twenty octahedra with rotational freedom
・ Compound of twenty tetrahemihexahedra
・ Compound of twenty triangular prisms
・ Compound of two great dodecahedra
・ Compound of two great icosahedra
・ Compound of two great inverted snub icosidodecahedra
・ Compound of two great retrosnub icosidodecahedra
・ Compound of two great snub icosidodecahedra
・ Compound of two icosahedra
・ Compound of two inverted snub dodecadodecahedra
・ Compound of two small stellated dodecahedra


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Compound of twelve pentagrammic crossed antiprisms with rotational freedom : ウィキペディア英語版
Compound of twelve pentagrammic crossed antiprisms with rotational freedom

This uniform polyhedron compound is a symmetric arrangement of 12 pentagrammic crossed antiprisms. It can be constructed by inscribing one pair of pentagrammic crossed antiprisms within a great icosahedron, in each of the six possible ways, and then rotating each by an equal and opposite angle θ.
When θ is 36 degrees, the antiprisms coincide in pairs to yield (two superimposed copies of) the compound of six pentagrammic crossed antiprisms (without rotational freedom).
This compound shares its vertices with the compound of twelve pentagonal antiprisms with rotational freedom.
== References ==

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