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regular tessellations造句

"regular tessellations"是什么意思  
造句與例句手機版
  • Likewise, a regular tessellation of the plane is characterized by the condition + =.
  • :There are only three regular tessellations : with triangles, squares, and hexagons.
  • Coxeter groups also include the symmetry groups of regular tessellations of space or of the plane.
  • The Schl鋐li symbol describes every regular tessellation of an n-sphere, Euclidean and hyperbolic spaces.
  • Thus, Schl鋐li symbols may also be defined for regular tessellations of hyperbolic space in a similar way as for polyhedra.
  • This is the only such tiling save the regular tessellation of cubes, and is one of the 28 convex uniform honeycombs.
  • Together with the tesseractic honeycomb ( or 4-cubic honeycomb ) these are the only regular tessellations of Euclidean 4-space.
  • For example 4.4 . 4.4 represents a regular tessellation, a square tiling, with 4 squares around each vertex.
  • A regular tessellation of 4-dimensional Euclidean space exists with 24-cells, called an icositetrachoric honeycomb, with Schl鋐li symbol { 3, 4, 3, 3 }.
  • For example, there are eight types of semi-regular tessellation, made with more than one kind of regular polygon but still having the same arrangement of polygons at every corner.
  • It's difficult to see regular tessellations in a sentence. 用regular tessellations造句挺難的
  • The restrictions, however, are loose enough that regular tessellations, hemicubes, and even objects as strange as the 11-cell or stranger, are all examples of regular polytopes.
  • The tesseract can make a regular tessellation of 4-dimensional hyperbolic space, with 5 tesseracts around each face, with Schl鋐li symbol { 4, 3, 3, 5 }, called an order-5 tesseractic honeycomb.
  • The tesseract can make a regular tessellation of the 4-sphere, with three tesseracts per face, with Schl鋐li symbol { 4, 3, 3, 3 }, called an " order-3 tesseractic honeycomb ".
  • The regular dual tessellation, { 3, 3, 4, 3 } has 16-cells . ( See also List of regular polytopes which includes a third regular tessellation, the tesseractic honeycomb { 4, 3, 3, 4 } .)
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