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  2. Rep-tile - Wikipedia

    en.wikipedia.org/wiki/Rep-tile

    In the geometry of tessellations, a rep-tile or reptile is a shape that can be dissected into smaller copies of the same shape. The term was coined as a pun on animal reptiles by recreational mathematician Solomon W. Golomb and popularized by Martin Gardner in his "Mathematical Games" column in the May 1963 issue of Scientific American. [1]

  3. Reptiles (M. C. Escher) - Wikipedia

    en.wikipedia.org/wiki/Reptiles_(M._C._Escher)

    Reptiles depicts a desk upon which is a two dimensional drawing of a tessellated pattern of reptiles and hexagons, Escher's 1939 Regular Division of the Plane. [2] [3] [1] The reptiles at one edge of the drawing emerge into three dimensional reality, come to life and appear to crawl over a series of symbolic objects (a book on nature, a geometer's triangle, a three dimensional dodecahedron, a ...

  4. Tessellation - Wikipedia

    en.wikipedia.org/wiki/Tessellation

    A tessellation or tiling is the covering of a surface, often a plane, using one or more geometric shapes, ... shaped like animals and other natural objects. [16]

  5. M. C. Escher - Wikipedia

    en.wikipedia.org/wiki/M._C._Escher

    He then extended these to form complex interlocking designs, for example with animals such as birds, fish, and reptiles. [31] One of his first attempts at a tessellation was his pencil, India ink, and watercolour Study of Regular Division of the Plane with Reptiles (1939), constructed on a hexagonal grid. The heads of the red, green, and white ...

  6. Patterns in nature - Wikipedia

    en.wikipedia.org/wiki/Patterns_in_nature

    Animals mainly have bilateral or mirror symmetry, as do the leaves of plants and some flowers such as orchids. [30] Plants often have radial or rotational symmetry, as do many flowers and some groups of animals such as sea anemones. Fivefold symmetry is found in the echinoderms, the group that includes starfish, sea urchins, and sea lilies. [31]

  7. Regular Division of the Plane - Wikipedia

    en.wikipedia.org/wiki/Regular_Division_of_the_Plane

    Regular Division of the Plane III, woodcut, 1957 - 1958.. Regular Division of the Plane is a series of drawings by the Dutch artist M. C. Escher which began in 1936. These images are based on the principle of tessellation, irregular shapes or combinations of shapes that interlock completely to cover a surface or plane.

  8. 3 Artificial Intelligence (AI) Stocks I'm Loading Up On in 2025

    www.aol.com/3-artificial-intelligence-ai-stocks...

    Rather than focusing on quarterly earnings beats or temporary market sentiment, my investment strategy centers on identifying companies that can compound value over many years or even decades. The ...

  9. List of tessellations - Wikipedia

    en.wikipedia.org/wiki/List_of_tessellations

    Dual semi-regular Article Face configuration Schläfli symbol Image Apeirogonal deltohedron: V3 3.∞ : dsr{2,∞} Apeirogonal bipyramid: V4 2.∞ : dt{2,∞} Cairo pentagonal tiling