Use ’tilings’ in a sentence | ’tilings’ example sentences
1- There are 17 wallpaper groups of tilings .
2- These tilings displayed instances of fivefold symmetry.
3- Other methods also exist for describing polygonal tilings .
4- Mathematicians use some technical terms when discussing tilings .
5- Second Talk: When are kaleidoscopic tilings separating?
6- Mosaic tilings were used by the Romans, often with geometric patterns.
7- However, for more families of lines this construction produces aperiodic tilings .
8- The Schläfli notation makes it possible to describe tilings compactly.
9- The patterns formed by periodic tilings can be categorized into 17 wallpaper groups.
10- They were decorated with tilings in different colour schemes depending on the station.
11- Many of Escher’s works employed repeated tilings called tessellations.
12- The diffraction patterns are therefore similar to the ones from ideal quasiperiodic tilings .
13- Another group of regular abstract polyhedra comprise tilings of the real projective plane.
14- All three of these tilings are isogonal and monohedral.
15- The first talk will include the necessary review of tilings and hyperbolic geometry.
16- Still the primary source on tilings .
17- Penrose tilings are simple examples of aperiodic tilings of the plane.
18- Penrose tilings are simple examples of aperiodic tilings of the plane.
19- Finding Pentomino tilings and solving Sudoku are noteworthy examples of exact cover problems.
20- Hence, the tilings of two-dimensional space are grouped with the three-dimensional solids.
21- Title: Kaleidoscopic tilings on surfaces, this time with the groups.
22- The above fibrations all map to the following specific tilings of the 2-sphere.
23- These will generate uniform tilings .
24- Many other hyperbolic families of uniform tilings can be seen at uniform tilings in hyperbolic plane.
25- Many other hyperbolic families of uniform tilings can be seen at uniform tilings in hyperbolic plane.
26- While common in art and design, exactly repeating tilings are less easy to find in living things.
27- Roger Penrose is a British mathematician who has worked with tiling problems – see Penrose tilings .
28- These are the same methods that produce aperiodic tilings with the additional constraint for the diffractive property.
29- The regular dodecahedron is topologically related to a series of tilings by vertex figure “n”3.
30- Feature strings with other sums are not nonsense; they imply non-planar tilings , not discussed here.
31- The existence of quasicrystals and Penrose tilings shows that the assumption of a linear translation is necessary.
32- Though this is disputed, the variety and sophistication of the Alhambra tilings have surprised modern researchers.
33- By iterating this process indefinitely he obtained one of the two P1 tilings with pentagonal symmetry.
34- These plane soccer tori give us a number of symmetric tilings of the plane by regular polygons.
35- Using this mathematical concept, Escher created periodic tilings with 43 colored drawings of different types of symmetry.
36- Escher’s tilings are not necessarily periodic, meaning that the tiles appear or occur at regular intervals.
37- De Bruijn showed that Penrose tilings can be viewed as two-dimensional slices of five-dimensional hypercubic structures.
38- Selecting some subsets from the vertices of a P1 tiling allows to produce other non-periodic tilings .
39- Also in 1936, Escher visited Alhambra for the second time, again studying the Moorish tilings . The mosques is famous with the mihrab that is framed with black marbles and especially with the 16th and 17th century Iznik tilings that cover the qibla walls.
40- Specifically intensive was tilings exchange with the director of the Botanical Gardens in St Petersburg, Eduard August von Regel with whom he published Florula Ajanensis.
41- The sarcophagi is covered with 16th century tilings.
42- Typically, distinct tilings may be obtained from a single aperiodic set of tiles.
43- For 2-dimensional tilings, they can be given by a vertex configuration listing the sequence of faces around every vertex.
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