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  2. These Beautiful Bathroom Tile Ideas Will Make You Want to ...

    www.aol.com/beautiful-bathroom-tile-ideas-want...

    Go Camp-y. While we love the idea of an all-white bathroom, sometimes the home dictates the space be a little more fun. Here, a quiet space by designer Max Humphrey gets a campy spin with the help ...

  3. Hexagonal tiling - Wikipedia

    en.wikipedia.org/wiki/Hexagonal_tiling

    Hexagonal tiling. In geometry, the hexagonal tiling or hexagonal tessellation is a regular tiling of the Euclidean plane, in which exactly three hexagons meet at each vertex. It has Schläfli symbol of {6,3} or t{3,6} (as a truncated triangular tiling). English mathematician John Conway called it a hextille.

  4. Tessellation - Wikipedia

    en.wikipedia.org/wiki/Tessellation

    Tessellation in two dimensions, also called planar tiling, is a topic in geometry that studies how shapes, known as tiles, can be arranged to fill a plane without any gaps, according to a given set of rules. These rules can be varied. Common ones are that there must be no gaps between tiles, and that no corner of one tile can lie along the edge ...

  5. Saltillo tile - Wikipedia

    en.wikipedia.org/wiki/Saltillo_tile

    Saltillo tiles vary in color and shape, but the majority of Traditional Saltillo tiles range in varying hues of reds, oranges, and yellows. [3] Manganese Saltillo tile has light and dark brown colors with some terracotta tones. Antique Saltillo [4] tile is a hand-textured finished with deep terracotta tones of color. With its textured surface ...

  6. Einstein problem - Wikipedia

    en.wikipedia.org/wiki/Einstein_problem

    Aperiodic tiling with "Tile(1,1)". The tiles are colored according to their rotational orientation modulo 60 degrees. [1] ( Smith, Myers, Kaplan, and Goodman-Strauss) In plane geometry, the einstein problem asks about the existence of a single prototile that by itself forms an aperiodic set of prototiles; that is, a shape that can tessellate space but only in a nonperiodic way.

  7. Penrose tiling - Wikipedia

    en.wikipedia.org/wiki/Penrose_tiling

    Penrose tiling. A Penrose tiling is an example of an aperiodic tiling. Here, a tiling is a covering of the plane by non-overlapping polygons or other shapes, and a tiling is aperiodic if it does not contain arbitrarily large periodic regions or patches. However, despite their lack of translational symmetry, Penrose tilings may have both ...

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