Cellular automaton software | Fractal software
Fractint 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. 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. (Wikipedia).
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From playlist research
You’ve heard of fracking, and you’re pretty sure lots of people don’t like it, but do you know how it actually works? Learn more at HowStuffWorks.com: http://science.howstuffworks.com/environmental/energy/hydraulic-fracking.htm Share on Facebook: http://goo.gl/M5kx1i Share on Twitter: ht
From playlist Visually-Striking Episodes From the 2010s
mandelbrot fractal animation 5
another mandelbrot/julia fractal animation/morph.
From playlist Fractal
This is too much fun to play with. Need to stop myself sometimes, so I can get some actual progress on the code. Support Coding Math: http://patreon.com/codingmath
From playlist Fractals
Dimensions (1 of 3: The Traditional Definition - Directions)
More resources available at www.misterwootube.com
From playlist Exploring Mathematics: Fractals
What are fractals? Just look at your broccoli to find out! License: Creative Commons BY-NC-SA More information at http://k12videos.mit.edu/terms-conditions
From playlist Measurement
Halfway Point [QBasic demo to celebrate 50000 subscribers]
I have been observing a pattern where right as I am about to hit a round number in the subscribers count, I get a spike of more views & subscribers than usual. Only this time it doesn’t seem be happening. Oh well. Can’t have fun every week! Here’s a little something to celebrate the moment
From playlist Misc. productions
In this video, I define a neat concept called the fractal derivative (which shouldn't be confused with fractional derivatives). Then I provide a couple of examples, and finally I present an application of this concept to the study of anomalous diffusion in physics. Enjoy!
From playlist Calculus