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Author Topic: Tutorial #2 - MandelX Revisited - Visualisation of Iteration Process  (Read 1454 times)
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cKleinhuis
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« on: February 24, 2013, 07:27:07 PM »

Dr Wisenhimer is back, this time with a visualisation and commentary of the process of iteration, revisiting the mandelx  formula and examining the iteration process, future issues will examine other fractals, for next issues the mandelbox and the classic mandelbrot is planned, like, share, comment ... criticise1

 smiley

<a href="http://www.youtube.com/v/cdBJuOSkkKk&rel=1&fs=1&hd=1" target="_blank">http://www.youtube.com/v/cdBJuOSkkKk&rel=1&fs=1&hd=1</a>
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divide and conquer - iterate and rule - chaos is No random!
Hiato
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« Reply #1 on: February 26, 2013, 05:37:07 PM »

cKleihuis:

Oh you've really outdone yourself this time, those animations are excellent!  afro How did you create them? In any event, another piece of fine work - I am flattered that you've taken to the MandeleX. I really like the idea of visualising the effect that each component of the formula has on the plane, but more so on the partial fractal -- exactly as you have it. Brilliant work smiley
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cKleinhuis
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« Reply #2 on: February 26, 2013, 06:01:16 PM »

thank you hiato ( like share, comment wink )

for the visualisation i have written a nifty program that can distinguate between linear and spherical linear interpolation, the spherical linear is responsible for the rotationary animations....

the technique will be developed further, and next on the program is a presentation of the mandelbox iteration method, starting with an introductionary history session with the visible properties of the mandelbox, after that the dr.wisenhimer will examine the mandeblox iteration on various parameters...

and in april i will take it to explain the mandelbrot iteration, but since the mandelbrot iteration is so special i need a little longer to think about it what will be and how it will be demonstrate ... rolling on floor laughing long talk, thank you !!!!
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divide and conquer - iterate and rule - chaos is No random!
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