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  2. Pythagorean tiling - Wikipedia

    en.wikipedia.org/wiki/Pythagorean_tiling

    It is commonly used as a pattern for floor tiles. When used for this, it is also known as a hopscotch pattern [3] or pinwheel pattern, [4] but it should not be confused with the mathematical pinwheel tiling, an unrelated pattern. [5] This tiling has four-way rotational symmetry around each of its squares.

  3. List of aperiodic sets of tiles - Wikipedia

    en.wikipedia.org/.../List_of_aperiodic_sets_of_tiles

    A tiling that cannot be constructed from a single primitive cell is called nonperiodic. If a given set of tiles allows only nonperiodic tilings, then this set of tiles is called aperiodic. [3] The tilings obtained from an aperiodic set of tiles are often called aperiodic tilings, though strictly speaking it is the tiles themselves that are ...

  4. Hopscotch (disambiguation) - Wikipedia

    en.wikipedia.org/wiki/Hopscotch_(disambiguation)

    Hopscotch, an album, or the title song, by Mothfight, 2007 ... Hopscotch pattern or Pythagorean tiling, a floor tile layout This page was last edited on ...

  5. Hopscotch - Wikipedia

    en.wikipedia.org/wiki/Hopscotch

    Hopscotch is a popular playground game in which players toss a small object, called a lagger, [1] [2] into numbered triangles or a pattern of rectangles outlined on the ground and then hop or jump through the spaces and retrieve the object. [3] It is a children's game that can be played with several players or alone. [4]

  6. Tessellation - Wikipedia

    en.wikipedia.org/wiki/Tessellation

    Truchet tiles are square tiles decorated with patterns so they do not have rotational symmetry; in 1704, Sébastien Truchet used a square tile split into two triangles of contrasting colours. These can tile the plane either periodically or randomly. [46] [47] An einstein tile is a single shape that forces aperiodic tiling. The first such tile ...

  7. Penrose tiling - Wikipedia

    en.wikipedia.org/wiki/Penrose_tiling

    The pattern represented by every finite patch of tiles in a Penrose tiling occurs infinitely many times throughout the tiling. They are quasicrystals: implemented as a physical structure a Penrose tiling will produce diffraction patterns with Bragg peaks and five-fold symmetry, revealing the repeated patterns and fixed orientations of its tiles ...

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