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Original - Mandelbrot zoom in. Reason Simply an epic animation and a fantastic representation of the multiple layers of complexity and chaos that make up the Mandelbrot set. The user Slaunger suggested that a scaled up version of an earlier animation, made by user Zom-B would probably be worthy of being a featured image.
Deutsch: Gesamtansicht der Mandelbrot-Menge. Startbild einer Zoom-Sequenz: Die Mandelbrot-Menge mit stufenlos eingefärbtem Außenbereich. Zentrumskoordinaten: Re(c) = -0,7, Im(c) = 0; Horizontaler Bilddurchmesser: 3,076 9; Erstellt von Wolfgang Beyer mit dem Programm Ultra Fractal 3.
A zoom-in to the lower left of the Burning Ship fractal, showing a "burning ship" and self-similarity to the complete fractal A zoom-in to line on the left of the fractal, showing nested repetition (a different colour scheme is used here)
The quaternion (4-dimensional) Mandelbrot set is simply a solid of revolution of the 2-dimensional Mandelbrot set (in the j-k plane), and is therefore uninteresting to look at. [44] Taking a 3-dimensional cross section at d = 0 ( q = a + b i + c j + d k ) {\displaystyle d=0\ (q=a+bi+cj+dk)} results in a solid of revolution of the 2-dimensional ...
Media in category "Mandelbrot set (featured picture set)" The following 15 files are in this category, out of 15 total. Mandel zoom 00 mandelbrot set.jpg 2,560 × 1,920; 1.25 MB
Because the Mandelbrot set is full, [12] any point enclosed by a closed shape whose borders lie entirely within the Mandelbrot set must itself be in the Mandelbrot set. Border tracing works by following the lemniscates of the various iteration levels (colored bands) all around the set, and then filling the entire band at once.
Benoit B. Mandelbrot [a] [b] (20 November 1924 – 14 October 2010) was a Polish-born French-American mathematician and polymath with broad interests in the practical sciences, especially regarding what he labeled as "the art of roughness" of physical phenomena and "the uncontrolled element in life".
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