「TESSELLATION」の共起表現一覧(1語右で並び替え)
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If S is the set of tiles in a | tessellation, a set R of shapes is called a set of proto |
For example 4.4.4.4 represents a regular | tessellation, a square tiling, with 4 squares around eac |
m is also known as the hyperbolic Dirichlet | tessellation and its edges are hyperbolic arc and straig |
i diagram is also called circular Dirichlet | tessellation and its edges are circular arc and straight |
The vertices of this | tessellation are the centers of the 3-spheres in the den |
onal polytope (5-polytope) or 4-dimensional | tessellation can be considered constructed of 4-dimensio |
An n-dimensional uniform | tessellation can be constructed on the surface of n-sphe |
The figure shows a | tessellation consisting of 61 copies of P, one large inf |
The 3-color tiling is a | tessellation generated by the order-3 permutohedrons. |
uncated 5-cell honeycomb is a space-filling | tessellation honeycomb. |
uncated 5-cell honeycomb is a space-filling | tessellation honeycomb. |
dispentachoric honeycomb is a space-filling | tessellation honeycomb. |
The dual | tessellation, icositetrachoric honeycomb, {3,4,3,3}, is |
These images are based on the principle of | tessellation, irregular shapes or combinations of shapes |
Each vertex of this | tessellation is the center of a 5-sphere in the densest |
Each edge of the | tessellation is surrounded by either four or six disphen |
In geometry, a uniform | tessellation is a vertex-transitive tessellations made f |
A 5-space | tessellation is the division of five-dimensional Euclide |
A uniform 5-space | tessellation is one whose vertices are related by a spac |
ombic dodecahedral honeycomb is the Voronoi | tessellation of the D3 root lattice (a face-centered cub |
It is the dual | tessellation of the truncated hexagonal tiling which has |
It is the dual | tessellation of the truncated square tiling which has on |
A | tessellation of the plane or of any other space is a cov |
It is the dual | tessellation of the truncated trihexagonal tiling which |
is is the only such tiling save the regular | tessellation of cubes, and is one of the 28 convex unifo |
ed to form a vertex, edge, and face-uniform | tessellation of space, called the octet truss by Buckmin |
with this symmetry can be looked upon as a | tessellation of the plane with equal triangular tiles wi |
An unstructured (or irregular) grid is a | tessellation of a part of the Euclidean plane or Euclide |
ing of a region in the Euclidean plane is a | tessellation of the region by dominos, shapes formed by |
n be realized as a projective polyhedron (a | tessellation of the real projective plane by 6 pentagons |
eating this process indefinitely produces a | tessellation of the plane. |
Another is a | tessellation of octahedra and cuboctahedra. |
A regular grid is a | tessellation of n-dimensional Euclidean space by congrue |
polytope is the vertex figure for a uniform | tessellation of 6-dimensional space, 222, . |
In geometry, the rhombille tiling is a | tessellation of identical 60° rhombi on the Euclidean pl |
It can be realized as the Voronoi | tessellation of the body-centred cubic lattice. |
ry, an E6 honeycomb (or 222 honeycomb) is a | tessellation of uniform polytopes in 6-dimensional Eucli |
This could be considered as a | tessellation on the 5-sphere, an order-3 penteractic hon |
The flowers have a distinct | tessellation, or checker-board pattern, of pink and whit |
This | tessellation represents a dense sphere packing (With a K |
This | tessellation represents a dense sphere packing (With a K |
This | tessellation represents a dense sphere packing (With a K |
reflection across its edges; the resulting | tessellation, the deltoidal trihexagonal tiling, superpo |
iptive term for an element of a polytope or | tessellation, usually representing an element one dimens |
In general an n-dimensional uniform | tessellation vertex figures are define by an (n-1)-polyt |
Example of Wang | tessellation with 13 tiles. |
On a circle, a henagon is a | tessellation with a single vertex, and one 360 degree ar |
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