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Disdyakis dodecahedron
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== Orthogonal projections == The truncated cuboctahedron and its dual, the ''disdyakis dodecahedron'' can be drawn in a number of symmetric orthogonal projective orientations. Between a polyhedron and its dual, vertices and faces are swapped in positions, and edges are perpendicular. {| class=wikitable |- align=center !Projective<br>symmetry |[4] |[3] |[2] |[2] |[2] |[2] |[2]<sup>+</sup> |- align=center !Image |[[File:dual cube t012 B2.png|60px]] |[[File:dual cube t012.png|60px]] |[[File:dual cube t012 f4.png|60px]] |[[File:dual cube t012 e46.png|60px]] |[[File:dual cube t012 e48.png|60px]] |[[File:dual cube t012 e68.png|60px]] |[[File:dual cube t012 v.png|60px]] |- align=center !Dual<br>image |[[File:3-cube t012 B2.svg|60px]] |[[File:3-cube t012.svg|60px]] |[[File:cube t012 f4.png|60px]] |[[File:cube t012 e46.png|60px]] |[[File:cube t012 e48.png|60px]] |[[File:cube t012 e68.png|60px]] |[[File:cube t012 v.png|60px]] |}
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