Examples of 'polyhedra' in a sentence
Meaning of "polyhedra"
A polyhedron is a three-dimensional geometric figure with flat faces and straight edges. Examples of polyhedra include cubes, pyramids, and prisms. In English, the term polyhedron is used in mathematics and geometry to describe these kinds of shapes
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- plural of polyhedron
How to use "polyhedra" in a sentence
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polyhedra
Regular polyhedra are the most highly symmetrical.
So now let us think about nets of polyhedra.
The duals of noble polyhedra are themselves noble.
Cubes and pyramids are examples of convex polyhedra.
Such polyhedra are marked by an asterisk in this list.
These are usually not counted as uniform polyhedra.
Klein polyhedra allow us to generalize this result.
The formula also generalizes to surfaces of polyhedra.
The dual polyhedra of the antiprisms are the trapezohedra.
Rademacher calls these graphs based polyhedra.
Such pairs of polyhedra are still topologically or abstractly dual.
Then also the system of blocking polyhedra.
Irregular polyhedra appear in nature as crystals.
The folding is well known to produce polyhedra.
Many traditional polyhedral forms are polyhedra in this sense.
See also
So these are just a few examples of polyhedra.
Polyhedra are the three dimensional correlates of polygons.
Many of the most studied polyhedra are highly symmetrical.
What we are going to explore in this video are polyhedra.
Puzzles with polyhedra and numbers.
Wedges can be created from decomposition of other polyhedra.
Sometimes polyhedra like pyramids are added.
An illustration of the formula on some polyhedra is given below.
Regular polyhedra are isohedral and isotoxal.
There are five such compounds of the regular polyhedra.
Polyhedra are just one of the things you can model.
It is one of four nonconvex regular polyhedra.
These polyhedra include the semiregular prisms and antiprisms.
It is one of a sequence of alternate truncations of polyhedra and tiling.
Such polyhedra resemble spheres.
Dodecagrams can also be incorporated into uniform polyhedra.
The following polyhedra are combinatorially equivalent to the regular polyhedron.
He wrote on the theory of abstract polyhedra.
Polygons and polyhedra have been known since ancient times.
This notation applies to polygonal tilings as well as polyhedra.
The uniform polyhedra form a much broader class of polyhedra.
They form faces of regular and uniform polyhedra.
Subsequent work yielded polyhedra whose synthesis was much easier.
There are many relationships among the uniform polyhedra.
All omnitruncated polyhedra are zonohedra.
The objects to be recognized are all polyhedra.
Polyhedra with hollow faces.
Kepler also did important work on polyhedra and on logarithms.
Polyhedra folding and unfolding.
The concept of normal surface can be generalized to arbitrary polyhedra.
Uniform polyhedra and duals.
The hexamolybdate image below shows the coordination polyhedra.
Related polyhedra and tilings.
The term isogonal has long been used for polyhedra.
Not all convex polyhedra are combinatorially equivalent to ideal polyhedra.
