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- The compound of four cubes or Bakos compound is a face-transitive polyhedron compound of four cubes with octahedral symmetry. It is the dual of the compound of four octahedra. Its surface area is 687/77 square lengths of the edge. Its Cartesian coordinates are (±3, ±3, ±3) and the permutations of (±5, ±1, ±1). (en)
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- Views from 2-fold, 3-fold and 4-fold symmetry axis (en)
- Extension and its transition to the icosahedral compound (en)
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- Compound of four cubes extended.png (en)
- Compound of four cubes, 2-fold.png (en)
- Compound of four cubes, 3-fold.png (en)
- Compound of four cubes, front.png (en)
- Icosahedral to octahedral compound of cubes.gif (en)
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- The compound of four cubes or Bakos compound is a face-transitive polyhedron compound of four cubes with octahedral symmetry. It is the dual of the compound of four octahedra. Its surface area is 687/77 square lengths of the edge. Its Cartesian coordinates are (±3, ±3, ±3) and the permutations of (±5, ±1, ±1). (en)
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- Compound of four cubes (en)
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