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- Q2485866 subject Q13279854.
- Q2485866 subject Q7035965.
- Q2485866 subject Q7796803.
- Q2485866 abstract "A zonohedron is a convex polyhedron where every face is a polygon with point symmetry or, equivalently, symmetry under rotations through 180°. Any zonohedron may equivalently be described as the Minkowski sum of a set of line segments in three-dimensional space, or as the three-dimensional projection of a hypercube. Zonohedra were originally defined and studied by E. S. Fedorov, a Russian crystallographer. More generally, in any dimension, the Minkowski sum of line segments forms a polytope known as a zonotope.".
- Q2485866 thumbnail Shapley–Folkman_lemma.svg?width=300.
- Q2485866 wikiPageExternalLink completion.
- Q2485866 wikiPageExternalLink zonohedra-info.html.
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- Q2485866 wikiPageExternalLink zono.html.
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- Q2485866 comment "A zonohedron is a convex polyhedron where every face is a polygon with point symmetry or, equivalently, symmetry under rotations through 180°. Any zonohedron may equivalently be described as the Minkowski sum of a set of line segments in three-dimensional space, or as the three-dimensional projection of a hypercube. Zonohedra were originally defined and studied by E. S. Fedorov, a Russian crystallographer.".
- Q2485866 label "Zonohedron".
- Q2485866 depiction Shapley–Folkman_lemma.svg.