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XaoS is an interactive fractal zoomer program.It allows the user to continuously zoom in or out of a fractal in real-time. XaoS is licensed under GPL.The program is cross-platform, and is available for a variety of operating systems, including Linux, Windows, Mac OS X, BeOS and others.
A couple fractals, like the Burning ship and Perpendicular Mandelbrot fractals, have very stretched areas that require stretching of one's own to view. However, the fork has moved the Skew feature to Transformations. Fractals can be stretched by minimizing the Kalles Fraktaler window, hitting CTRL + T, and using right-click to stretch the fractal.
ChaosPro is freeware fractal creation program. [32] Fraqtive is an open source cross platform fractal generator. [33] MandelX is a free program for rendering fractal images on Windows. [34] WinCIG, Chaoscope, Tierazon, Fractal Forge and Malsys also generate fractal images.
Sterling is a fractal-generating computer program written in the C programming language in 1999 for Microsoft Windows by Stephen C. Ferguson. Sterling is now freeware while Sterling2 is a freeware version of Sterling with different algorithms.
Apophysis is an open source fractal flame editor and renderer for Microsoft Windows and Macintosh. [1]Apophysis has many features for creating and editing fractal flames, including an editor that allows one to directly edit the transforms by manipulating triangles, a mutations window, which applies random edits to the triangles, an adjust window, which allows the adjustment of coloring and ...
Fractint (originally FRACT386) is a freeware computer program to render and display many kinds of fractals. The program originated on MS-DOS, then was ported to the Atari ST, Linux, and Macintosh. During the early 1990s, Fractint was the definitive fractal generating program for personal computers. [1]
This is a page showing about computer programs that involve fractals. Pages in category "Fractal software" The following 14 pages are in this category, out of 14 total.
In this approach, pixels that are sufficiently close to M are drawn using a different color. This creates drawings where the thin "filaments" of the Mandelbrot set can be easily seen. This technique is used to good effect in the B&W images of Mandelbrot sets in the books "The Beauty of Fractals [9]" and "The Science of Fractal Images". [10]