Примеры использования Polyhedra на Английском языке и их переводы на Русский язык
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Such polyhedra are marked by an asterisk in this list.
There are many other convex, self-dual polyhedra.
All these polyhedra have an Euler characteristic(χ) of 2.
There are many relationships among the uniform polyhedra.
These polyhedra are generated with extra faces by the Wythoff construction.
Люди также переводят
There are infinitely many geometrically self-dual polyhedra.
For toroidal polyhedra, this manifold is an orientable surface.
After this, he spent a great deal of time building various polyhedra.
Finally we see the polyhedra 120 and 600 whose sections we have already examined.
Pappus refers to it,stating that Archimedes listed 13 polyhedra.
This means that their dual polyhedra will have all quadrilateral faces.
In 2006, Inchbald described the basic theory of faceting diagrams for polyhedra.
The monad polyhedra, which have maximum of the necessary requirements, are.
The book was written as a guide book to building polyhedra as physical models.
ProjectingSchläfli polyhedra stereographically and turning them at the same time.
Schläfli gives us onelast method to represent polyhedra in 4 dimensions.
Semiregular polyhedra have vertex configurations with positive angle defect.
Polygons are drawn in the plane and polyhedra in ordinary 3 dimensional space.
Chiral polyhedra exist in mirror-image pairs with the same vertex configuration.
Sometimes, two or more different polyhedra may be combined to fill space.
They were named by Norman Johnson,who first listed these polyhedra in 1966.
On existence of closed convex polyhedra with prescrobed curvature of vertexes.
Perihelion Software also produced an in-memory database system called Polyhedra.
We had the same impression in chapter 1 when polyhedra were projected on the plane.
For polyhedra, this operation adds a new hexagonal face in place of each original edge.
There are only two regular convex quasiregular polyhedra, the cuboctahedron and the icosidodecahedron.
A polyhedral compound is a figure that is composed of several polyhedra sharing a common centre.
The first known man-made polyhedra are spherical polyhedra carved in stone.
By most definitions of a polyhedron, these stellations are not strictly polyhedra.
Wenninger noticed that some polyhedra, such as the cube, do not have any finite stellations.