hypercubic honeycomb造句

例句与造句

1. This compound can have any number of hypercubic honeycombs.
2. The Euclidean compounds of two hypercubic honeycombs are both regular and dual-regular.
3. These are all part of the hypercubic honeycomb family of tessellations of the form { 4, 3, . . ., 3, 4 }.
4. A known family of regular Euclidean compound honeycombs in five or more dimensions is an infinite family of compounds of hypercubic honeycombs, all sharing vertices and faces with another hypercubic honeycomb.
5. A known family of regular Euclidean compound honeycombs in five or more dimensions is an infinite family of compounds of hypercubic honeycombs, all sharing vertices and faces with another hypercubic honeycomb.
6. It's difficult to find hypercubic honeycomb in a sentence. 用hypercubic honeycomb造句挺难的
7. It is part of an infinite family of uniform honeycombs called alternated hypercubic honeycombs, formed as an alternation of a hypercubic honeycomb and being composed of demihypercube and cross-polytope facets.
8. It is part of an infinite family of uniform honeycombs called alternated hypercubic honeycombs, formed as an alternation of a hypercubic honeycomb and being composed of demihypercube and cross-polytope facets.
9. The ( 2n-1 )-simplex honeycombs and 2n-simplex honeycombs can be projected into the n-dimensional hypercubic honeycomb by a geometric folding operation that maps two pairs of mirrors into each other, sharing the same vertex arrangement:
10. The cyclotruncated ( 2 " n " + 1 )-and 2 " n "-simplex honeycombs and ( 2 " n "-1 )-simplex honeycombs can be projected into the n-dimensional hypercubic honeycomb by a geometric folding operation that maps two pairs of mirrors into each other, sharing the same vertex arrangement:
11. This has the effect of placing the coordinate on an A lattice, which is essentially the vertex arrangement of a hypercubic honeycomb that has been squashed along its main diagonal until the distance between the points ( 0, 0, . . ., 0 ) and ( 1, 1, . . ., 1 ) becomes equal to the distance between the points ( 0, 0, . . ., 0 ) and ( 1, 0, . . ., 0 ).