Jamie Wong's post on hacker news earlier this week was a massive help in allowing me to switch to using WebGL for the rendering portion. His post can be found here:
http://jamie-wong.com/2016/07/06/metaballs-and-webgl/
Complex numbers offer an orthogonal dimension to the integer number line , where multiplication aquires a rotational element. This allows intermediate 90° (π/2) multiplication and Julia's Set is shown to be a map to Madelbrot's Fractal. https://acko.net/blog/how-to-fold-a-julia-fractal/
That the Julia set and the Mandelbrot set are covariant maps on the 2D complex plane hints at the higher dimensional shape that surface Z^x + c = 0 describes.
I like fractal renderers, I made one in Haskell[1] once. In only 41 lines of code (23 if you strip white lines and type sigs). It also makes a post of its output combined with the code[3]; warning 18MB PDF (sorry Github).
I like the stop button idea, but there are some considerations that I need to work through before I can add it in.
the intention behind using the url hash for application state is to allow sections to be debugged and sent as links. that said, I may rip it out in place of a smooth zoom when I get time.
[+] [-] roombarampage|9 years ago|reply
Jamie Wong's post on hacker news earlier this week was a massive help in allowing me to switch to using WebGL for the rendering portion. His post can be found here: http://jamie-wong.com/2016/07/06/metaballs-and-webgl/
[+] [-] andrelaszlo|9 years ago|reply
https://github.com/andrelaszlo/webgl/
It needs a little refactoring, and probably only works in Chrome.
[+] [-] robin_reala|9 years ago|reply
[+] [-] fdim|9 years ago|reply
[+] [-] personjerry|9 years ago|reply
[+] [-] jacobolus|9 years ago|reply
You also may want to look at https://linas.org/art-gallery/escape/smooth.html
[+] [-] deepnet|9 years ago|reply
Also the fourier transform is much more obvious in the imaginary plane. https://acko.net/tv/toolsforthought/
[+] [-] deepnet|9 years ago|reply
[+] [-] cies|9 years ago|reply
[1] https://github.com/cies/haskell-fractal
[2] https://github.com/cies/haskell-fractal/blob/master/fractal....
[3] https://github.com/cies/haskell-fractal/blob/master/poster.p...
[+] [-] phkahler|9 years ago|reply
for a in range(900):print"\n.x"[(a%30>0)+(abs(reduce(lambda z,c:zz+c,[a%30.1-2+1j(a/30.1-1.5)]*30))<2)],
For a code golf on stackoverflow
[+] [-] grenoire|9 years ago|reply
[+] [-] roombarampage|9 years ago|reply
the intention behind using the url hash for application state is to allow sections to be debugged and sent as links. that said, I may rip it out in place of a smooth zoom when I get time.
[+] [-] __jack__|9 years ago|reply
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