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The pentagrammic deltohedron (Har'El 1993) is the dual polyhedron of the pentagrammic antiprism U_(79).
The pentagrammic dipyramid is the dual polyhedron of the pentagrammic prism U_(78).
A pentahedron is polyhedron having five faces. Because there are two pentahedral graphs, there are two convex pentahedra, corresponding to the topologies of the square ...
The polyhedral formula generalized to a surface of genus g, V-E+F=chi(g) where V is the number of polyhedron vertices, E is the number of polyhedron edges, F is the number of ...
A polygrammic prism is a prism formed by two regular polygrams offset along their symmetry axis and with corresponding edges connected by lateral faces. The hexagrammic prism ...
A line segment where two faces of a polyhedron meet, also called a side.
A point at which three or more polyhedron edges of a polyhedron meet. The concept can also be generalized to a polytope.
There are 10 stellated regular 4-polytopes (Wells 1991, p. 209).
A general prism is a polyhedron possessing two congruent polygonal faces and with all remaining faces parallelograms (Kern and Bland 1948, p. 28; left figure). A right prism ...
The volume of a prismatoid is equal to the sum of the volumes of a pyramid, a wedge, and a parallelepiped.
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