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Truncated Cube | bgcolor=#e7dcc3 colspan=2|Truncated hexahedron | lign=center colspan=2|
Click on picture for large version.
Click here for spinning version. | | gcolor=#e7dcc3|Type | Archimedean | | gcolor=#e7dcc3|Faces | 8 triangles
6 octagons | | gcolor=#e7dcc3|Edges | 36 | | gcolor=#e7dcc3|Vertices | 24 | | gcolor=#e7dcc3|Vertex configuration | 3,8,8 | | gcolor=#e7dcc3|Symmetry group | octahedral (Oh) | | gcolor=#e7dcc3|Dual polyhedron | triakis octahedron | | gcolor=#e7dcc3|Properties | convex, semi-regular (vertex-uniform) | The truncated cube, or truncated hexahedron, is an Archimedean solid. Canonical coordinates for the vertices of a truncated hexahedron centered at the origin are (±ξ, ±1, ±1), (±1, ±ξ, ±1) and (±1, ±1, ±ξ), where ξ = √2 − 1. It has 6 regular octagonal faces, 8 regular triangular faces, 24 vertices and 36 edges. See also External links
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