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How to use polyhedron in a sentence

Looking for sentences and phrases with the word polyhedron? Here are some examples.

Sentence Examples
More precisely stellated polyhedron faces are formed by interpenetrated stellated polygons.
The faces of the polyhedron appear to consist of two equilateral triangles and six somewhat irregular pentagons.
The fifth regular polyhedron, the dodecahedron, was left over, so Plato proposed rather lamely that the god used it up for decorating the universe.
In the low-calcium orthorhombic pyroxenes, M2 contains magnesium and iron, and the polyhedron takes on a more regular octahedral shape.
Designed as a casing for a technical duct, this mosaic in glass paste is produced on a polyhedron.
These are the distances from the center of the polyhedron to the vertices, edge midpoints, and face centers respectively.
A regular polyhedron is one whose faces are all congruent regular polygons.
A cube is a regular polyhedron because all of its faces are congruent regular polygons.
This stable structure is called a polyhedron or granule due to its form, and more generally, an occlusion body.
The great rhombic triacontahedron is a nonconvex isohedral, isotoxal polyhedron with 30 intersecting rhombic faces.
This is easily seen by examining the construction of the dual polyhedron.
The rhombic enneacontahedron is a polyhedron composed of 90 rhombic faces, with three, five, or six rhombi meeting at each vertex.
The rhombic icosahedron is a polyhedron composed of 20 rhombic faces, of which three, four, or five meet at each vertex.
Next, he presented to the members of the Governing Board a crystal polyhedron, engraved with the acronym of the Organisation, and proposed that this object, symbol of transparency, became the EUROSAI symbol.
A polyhedron is a closed three-dimensional shape whose faces are polygons.
There are only three symmetry groups associated with the Platonic solids rather than five, since the symmetry group of any polyhedron coincides with that of its dual.
For example, if N is the number of faces in a polyhedron, there is no known rule or formula that can tell you how many different nets can be constructed for a polyhedron with N faces.
The proof was provided in the form of a complex spherical development that combined star-shaped isosceles geometry with a rounded shape to produce a fragmental polyhedron.
Recalling a monumental Minimalist sculpture, the resulting white polyhedron is circumnavigable but impenetrable.
Thus, the polyhedron and the convex hull of the set of its vertices coincide, which was to be proved.
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Examples from Classical Literature
In the first place, each of these figures may be conceived as an orthogonal projection of a closed plane-faced polyhedron.
The division of a polyhedron ariseth from the bases upon which it standeth.
The points thus obtained are evidently the vertices of a polyhedron with plane faces.
The great stellated dodecahedron, first described by 17th-century mathematician Johannes Kepler, is one example of a spiky polyhedron.
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