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  2. Tilings and patterns - Wikipedia

    en.wikipedia.org/wiki/Tilings_and_patterns

    The last five chapters survey a variety of advanced topics in tiling theory: colored patterns and tilings, polygonal tilings, aperiodic tilings, Wang tiles, and tilings with unusual kinds of tiles. Each chapter open with an introduction to the topic, this is followed by the detailed material of the chapter, much previously unpublished, which is ...

  3. Pythagorean tiling - Wikipedia

    en.wikipedia.org/wiki/Pythagorean_tiling

    A Pythagorean tiling Street Musicians at the Door, Jacob Ochtervelt, 1665.As observed by Nelsen [1] the floor tiles in this painting are set in the Pythagorean tiling. A Pythagorean tiling or two squares tessellation is a tiling of a Euclidean plane by squares of two different sizes, in which each square touches four squares of the other size on its four sides.

  4. Truchet tiles - Wikipedia

    en.wikipedia.org/wiki/Truchet_tiles

    A labyrinth can be generated by tiles in the form of a white square with a black diagonal. As with the quarter-circle tiles, each such tile has two orientations. [3] The connectivity of the resulting labyrinth can be analyzed mathematically using percolation theory as bond percolation at the critical point of a diagonally-oriented grid.

  5. Penrose tiling - Wikipedia

    en.wikipedia.org/wiki/Penrose_tiling

    If a square tiling is shifted by the width of a tile, parallel to the sides of the tile, the result is the same pattern of tiles as before the shift. A shift (formally, a translation) that preserves the tiling in this way is called a period of the tiling. A tiling is called periodic when it has periods that shift the tiling in two different ...

  6. List of aperiodic sets of tiles - Wikipedia

    en.wikipedia.org/.../List_of_aperiodic_sets_of_tiles

    Wang tiles: 52: E 2: 1971 [13] [50] Tiles enforce aperiodicity by forming an infinite hierarchy of square lattices. Wang tiles: 32: E 2: 1986 [51] Locally derivable from the Penrose tiles. No image: Wang tiles: 24: E 2: 1986 [51] Locally derivable from the A2 tiling. Wang tiles: 16: E 2: 1986 [17] [52] Derived from tiling A2 and its Ammann bars ...

  7. Franciscan Ceramics - Wikipedia

    en.wikipedia.org/wiki/Franciscan_Ceramics

    The dinnerware design team designed the Madeira line of patterns, an innovative studio potter shape dinnerware. One of the companies top selling pattern on the Madeira shape designed by Rupert J. Deese was the pattern Madeira designed by Jerry Rothman with a dark glaze developed by Kathy Takemoto. The company also introduced a new fine china shape.

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