Fractint

Fractint
	The Mandelbrot set rendered in Fractint
Developer(s)	Stone Soup Group
Initial release	September 1988; 35 years ago
Stable release	20.04p14 / August 22, 2015; 8 years ago
Operating system	MS-DOS, Linux
Available in	English
Type	Fractal generating software
License	Freeware
Website	fractint.org

Fractint (originally FRACT386) is a freeware computer program to render and display many kinds of fractals. The program originated on MS-DOS, then ported to the Atari ST, Linux, and Macintosh. During the early 1990s, Fractint was the definitive fractal generating program for personal computers.^[1]

The name is a portmanteau of fractal and integer, since the first versions of Fractint used only integer arithmetic (also known as fixed-point arithmetic), for faster rendering on computers without math coprocessors. Since then, floating-point arithmetic and arbitrary-precision arithmetic modes have been added.

FractInt can draw most kinds of fractals that have appeared in the literature. It also has a few "fractal types" that are not strictly speaking fractals, but may be more accurately described as display hacks. These include cellular automata.

Development[edit]

One portion of the Mandelbrot set at extreme magnification, showing how the set contains near copies of itself.

Fractint originally appeared in 1988 as FRACT386, a computer program for rendering fractals very quickly on the Intel 80386 processor using integer arithmetic. The 80386 requires the Intel 80387 coprocessor to natively support floating point math, which was rare in IBM PC compatibles.

Early versions of FRACT386 were written by Bert Tyler, who based it on a Mandelbrot generator for a TI-based processor that used integer math and decided to try programming something similar for his 386 machine.^[2]

In February 1989, the program was renamed Fractint. In July 1990, it was ported to the Atari ST, with the math routines rewritten in Motorola 68000 assembly language by Howard Chu.^{[citation needed]}

References[edit]

^ Ray Girvan (24 August 1991). "Review: Fractint brought to book". Newscientist. Reed Business Information. Retrieved 25 March 2013.
^ Tyler, Bert and Wegner, Timothy, Fractal Creations, 2nd edition, Waite Group Press, 1993, ISBN 1-878739-34-4, p. 461

External links[edit]

[1] Ray Girvan (24 August 1991). "Review: Fractint brought to book". Newscientist. Reed Business Information. Retrieved 25 March 2013.

[FractalCreations-2] Tyler, Bert and Wegner, Timothy, Fractal Creations, 2nd edition, Waite Group Press, 1993, ISBN 1-878739-34-4, p. 461

[1]

[2]

v t e Fractals
Characteristics	Fractal dimensions Assouad Box-counting Higuchi Correlation Hausdorff Packing Topological Recursion Self-similarity
Iterated function system	Barnsley fern Cantor set Koch snowflake Menger sponge Sierpinski carpet Sierpinski triangle Apollonian gasket Fibonacci word Space-filling curve Blancmange curve De Rham curve Minkowski Dragon curve Hilbert curve Koch curve Lévy C curve Moore curve Peano curve Sierpiński curve Z-order curve String T-square n-flake Vicsek fractal Hexaflake Gosper curve Pythagoras tree Weierstrass function
Strange attractor	Multifractal system
L-system	Fractal canopy Space-filling curve H tree
Escape-time fractals	Burning Ship fractal Julia set Filled Newton fractal Douady rabbit Lyapunov fractal Mandelbrot set Misiurewicz point Multibrot set Newton fractal Tricorn Mandelbox Mandelbulb
Rendering techniques	Buddhabrot Orbit trap Pickover stalk
Random fractals	Brownian motion Brownian tree Brownian motor Fractal landscape Lévy flight Percolation theory Self-avoiding walk
People	Michael Barnsley Georg Cantor Bill Gosper Felix Hausdorff Desmond Paul Henry Gaston Julia Helge von Koch Paul Lévy Aleksandr Lyapunov Benoit Mandelbrot Hamid Naderi Yeganeh Lewis Fry Richardson Wacław Sierpiński
Other	"How Long Is the Coast of Britain?" Coastline paradox Fractal art List of fractals by Hausdorff dimension The Fractal Geometry of Nature (1982 book) The Beauty of Fractals (1986 book) Chaos: Making a New Science (1987 book) Kaleidoscope Chaos theory

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Fractint

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