Assertion: polyhedron's vertex | /r/HasProperty | edge
Facets:
Source sentences:
text: To check that these numbers are consistent, we use Euler's formula for the topological features of polyhedra: Vertices + Faces = Edges + 2 V + F = E + 2 62 + 120 = 180 + 2 182 = 182
text: An n-polytope is regular if any set consisting of a vertex, an edge containing it, a 2-dimensional face containing the edge, and so on up to n−1 dimensions, can be mapped to any other such set by a symmetry of the polytope.
text: To denote the p-dimensional polytopes within a polytope of dimension n, the following terms may be used: vertex (p=0; plural "vertices"), edge (p=1), face (p=2), cell or triface (p=3), tetraface (p=4), pentaface (p=5), hexaface (p=6), ...
text: The rectification, doubles in symmetry as a regular complex polyhedron with 72 vertices, 216 3 {} edges, 54 3 {3} 3 faces.