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fractal


A fractal is a rough or fragmented geometric shape that can be subdivided in parts, each of which is (at least approximately) a smaller copy of the whole. Fractals are generally self-similar (bits look like the whole) and independent of scale (they look similar, no matter how close you zoom in). Many mathematical structures are fractals e.g. {Sierpinski triangle}, {Koch snowflake}, {Peano curve}, {Mandelbrot set} and href="module.php?name=Lexikon&file=search&eid=1&query=Lorenz attractor">Lorenz attractor. Fractals also describe many real-world objects that do not have simple geometric shapes, such as clouds, mountains, turbulence, and coastlines. href="module.php?name=Lexikon&file=search&eid=1&query=Benoit Mandelbrot">Benoit Mandelbrot, the discoverer of the href="module.php?name=Lexikon&file=search&eid=1&query=Mandelbrot set">Mandelbrot set, coined the term "fractal" in 1975 from the Latin fractus or "to break". He defines a fractal as a set for which the href="module.php?name=Lexikon&file=search&eid=1&query=Hausdorff Besicovich dimension">Hausdorff Besicovich dimension strictly exceeds the href="module.php?name=Lexikon&file=search&eid=1&query=topological dimension">topological dimension. However, he is not satisfied with this definition as it excludes sets one would consider fractals. {sci.fractals FAQ (ftp://src.doc.ic.ac.uk/usenet/usenet-by-group/sci.fractals/)}. See also href="module.php?name=Lexikon&file=search&eid=1&query=fractal compression">fractal compression, href="module.php?name=Lexikon&file=search&eid=1&query=fractal dimension">fractal dimension, {Iterated Function System}. href="module.php?name=Lexikon&file=search&eid=1&query=Usenet">Usenet newsgroups: href="module.php?name=Lexikon&file=search&eid=1&query=news:sci.fractals">news:sci.fractals, href="module.php?name=Lexikon&file=search&eid=1&query=news:alt.binaries.pictures.fractals">news:alt.binaries.pictures.fractals, href="module.php?name=Lexikon&file=search&eid=1&query=news:comp.graphics">news:comp.graphics. ["The Fractal Geometry of Nature", Benoit Mandelbrot]. [Are there non-self-similar fractals?] (1997-07-02)

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href="module.php?name=Lexikon&op=content&tid=1026">b ] [ href="module.php?name=Lexikon&op=content&tid=1177">bd ] [ href="module.php?name=Lexikon&op=content&tid=1181">be ] [ href="module.php?name=Lexikon&op=content&tid=1219">Benoit Mandelbrot ] [ href="module.php?name=Lexikon&op=content&tid=1269">bi ] [ href="module.php?name=Lexikon&op=content&tid=1297">binaries ] [ href="module.php?name=Lexikon&op=content&tid=1334">bit ] [ href="module.php?name=Lexikon&op=content&tid=1368">bj ] [ href="module.php?name=Lexikon&op=content&tid=1535">br ] [ href="module.php?name=Lexikon&op=content&tid=1562">break ] [ href="module.php?name=Lexikon&op=content&tid=1695">by ] [ href="module.php?name=Lexikon&op=content&tid=1724">ca ] [ href="module.php?name=Lexikon&op=content&tid=2001">ch ] [ href="module.php?name=Lexikon&op=content&tid=2099">ci ] [ href="module.php?name=Lexikon&op=content&tid=2138">cl ] [ href="module.php?name=Lexikon&op=content&tid=2247">co ] [ 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