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This movie was generated by Fract, a web based zoomer for the Mandelbrot Set fractal written by Yannick Gingras. It is part of the Fract Movie Pack 1. Fract allows visitors to vote for the most interesting regions. The Movie Pack 1 is a snapshot of the
English: Mandelbrot set. Initial image of a zoom sequence: Mandelbrot set with continuously colored environment. Coordinates of the center: Re(c) = -.7, Im(c) = 0; Horizontal diameter of the image: 3.076,9; Created by Wolfgang Beyer with the program Ultra Fractal 3. Uploaded by the creator.
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. [43] 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 ...
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.
Support As Set. An amazing set of pictures. Nautica Shad e s 13:51, 11 December 2006 (UTC) Promoted Image:Mandel zoom 00 mandelbrot set.jpg. This is an unusual nom; I'll stick the FP tag on all the images but only put the first one on the FP and FPT pages. I'll also replace Image:Mandelbrot set 2500px.png with this one.
The Mandelbrot set, one of the most famous examples of mathematical visualization.. Mathematical phenomena can be understood and explored via visualization.Classically, this consisted of two-dimensional drawings or building three-dimensional models (particularly plaster models in the 19th and early 20th century).
English: This video is comprised of frames illustrating each of the powers of the mandelbrot set from 0.05 to 2, incrementing by 0.05 with each iteration. Date 14 May 2014, 11:41:42
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