Examples of 'stellations' in a sentence

Meaning of "stellations"

stellations (noun): The points or tips in a star-shaped figure or pattern
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  • plural of stellation

How to use "stellations" in a sentence

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stellations
It is the second of four stellations of the dodecahedron.
Mainline stellations are therefore a subset of the fully supported stellations.
The great icosahedron is one of the stellations of the icosahedron.
All such stellations are fully supported.
Fifty nine icosahedron stellations.
It is one of the stellations of the rhombic triacontahedron.
We do not consider partial stellations.
Many examples of stellations can be found in the.
Stellations of the icosahedron.
Sometimes several stellations may appear to be identical.
This polyhedron can be used as the core for a set of stellations.
All primary stellations are fully supported.
Fully supported stellations.
The fifty nine stellations of the regular icosahedron.
In this paper we say that two polyhedra can be stellations of each other.

See also

Most stellations are not regular.
This follows the order in which the stellations are depicted in the book.
Stellations of octahedron.
A common method of finding stellations involves selecting one or more cell types.
Stellations of dodecahedron.
These same four forms can also be considered as stellations of a regular hendecagon.
We construct different stellations by including different combinations of cell types.
Seventeen of the nonconvex uniform polyhedra are stellations of Archimedean solids.
Many traditional stellations do not look like stars anyway.
The four kinds of stellation just defined are all subsets of the Miller stellations.
Stellations of cuboctahedron.
These rules have been adapted for use with stellations of many other polyhedra.
Stellations of icosidodecahedron.
The number of fully supported stellations for some polyhedra also becomes prohibitively large.
Coxeter et al . ignored this distinction and referred to all of them as stellations.
The number of stellations of a single polyhedron will often be measured in the trillions.
By most definitions of a polyhedron, these stellations are not strictly polyhedra.
Several such stellations have been described by Dorman Luke.
In fact, the dodecahedron in particular has many interesting tetrahedral stellations.
Faces All of the stellations can be specified by a stellation diagram.
But the other uniform polyhedra, their duals, and stellations are more challenging.
The stellations of the regular dodecahedron make up three of the four Kepler-Poinsot polyhedra.
Adding successive shells to the core polyhedron leads to the set of main-line stellations.
The stellations found are a subset of those found using Miller 's rules.
This is another fairly restrictive set, and another subset of the fully supported stellations.
This chiral figure is one of thirteen stellations allowed by Miller 's rules.
Wenninger noticed that some polyhedra, such as the cube, do not have any finite stellations.
Many examples of stellations can be found in the list of Wenninger 's stellation models.
A hundred years later, John Conway developed a systematic terminology for stellations in up to four dimensions.
The stellations of the regular dodecahedron make up three of the four Kepler - Poinsot polyhedra.
Rule ( v ) prevents any disconnected compound of simpler stellations.
There are 3 non-trivial stellations of the dodecahedron, Small stellated dodecahedron Great dodecahedron Great stellated dodecahedron.
Rule ( iv ) excludes buried holes, to ensure that no two stellations look outwardly identical.
List of Wenninger polyhedron models - Wenninger 's book Polyhedron models included 21 of these stellations.
There are 18 fully supported stellations in the series for the icosahedron.

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