In geometry, the compound of three cubes is a uniform polyhedron compound formed from three cubes arranged with octahedral symmetry.[1] It has been depicted in works by Max Brückner and M.C. Escher.
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In geometry, the compoundofthreecubes is a uniform polyhedron compound formed from threecubes arranged with octahedral symmetry. It has been depicted...
The compoundof five cubes is one of the five regular polyhedral compounds. It was first described by Edmund Hess in 1876. It is one of five regular compounds...
UC7 Compound of threecubes, UC8 There is one uniform dual: Compoundof two cubes There is one infinite family: Prismatic compoundof prisms This article...
Compound of threecubesCompoundof five cubesCompoundof six cubes Uniform polyhedron compound WOLFRAM Demonstrations Project: The Bakos Compound Weisstein...
same compoundofthree octahedra is as the dual polyhedron of the compoundofthreecubes, one of the uniform polyhedron compounds. The six vertices of one...
gives rise to the regular compoundof five cubes. If two opposite corners of a cube are truncated at the depth of the three vertices directly connected...
polyhedron compound is a symmetric arrangement of 6 cubes, considered as square prisms. It can be constructed by superimposing six identical cubes, and then...
Compoundof ten octahedra Compoundof ten tetrahedra Compoundof ten triangular prisms Compoundof ten truncated tetrahedra Compoundofthreecubes Compound...
prismatic compoundof antiprism is a category of uniform polyhedron compound. Each member of this infinite family of uniform polyhedron compounds is a symmetric...
The compoundofcube and octahedron is a polyhedron which can be seen as either a polyhedral stellation or a compound. The 14 Cartesian coordinates of the...
Rhombihexahedron may refer to: Compoundofthreecubes, a uniform polyhedron compound made by symmetrically arranging 3 cubes Great rhombihexahedron, a nonconvex...
symmetry, 68-75: enantiomorph pairs Compoundofthree octahedra Compoundof four cubes Two polyhedra that are compounds but have their elements rigidly locked...
each edge. There are four cubes, six squares, and four edges meeting at every vertex. All in all, a tesseract consists of 8 cubes, 24 squares, 32 edges,...
Kepler–Poinsot polyhedron, three uniform star polyhedra, and three regular polyhedral compound. The uniform stars and compoundof five cubes are constructed by...
of the compoundof 6 cubes with rotational freedom. Another form is a dual of another compoundof six cubes. Compoundofthree octahedra Compoundof five...
dodecahedron to result in the compoundof five cubes. The ratio of the edge of a regular dodecahedron to the edge of a cube embedded inside such a regular...
two compounds (one of n-cubes and a dual one of n-orthoplexes) in n-dimensional space if n is a power of two. The Coxeter notation for these compounds are...
Equivalently, a tetrahedron may be inscribed within each cube in the compoundof six cubes with rotational freedom, in such a way as to preserve tetrahedral...
of (±2, ±1, ±2) Compoundofthree octahedra Compoundof five octahedra Compoundof ten octahedra Compoundof twenty octahedra Compoundof four cubes Skilling...
solid, Escher's solid, with 48 triangular faces, and a polyhedral compoundofthree flattened octahedra with 24 overlapping triangular faces. Escher's...
added to make a cube, which has 8 vertices. Inscribing tetrahedra inside the regular compoundof five cubes gives two more regular compounds, containing five...