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Zooming in a Mandelbrot Fractal by a Ratio of 10^227
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The resolution of the image is 1080**1920 (pixels per inch).
A great acknowledgment to the (anonymous) author of that animation.
It took him about 4 weeks to calculate the log(z)-plane (where z belongs to Cauchy-plane) and about 1 hour to assemble the video-animation.
Are you conscious that 10^227 [the zooming ratio here] is a "mega-tremendous" number ? As a matter of comparison, the number of particles (constituting atoms) in the defined universe is about 10^80 !
Next time I will combine this video with a beautiful and profound music.
K.E
A great acknowledgment to the (anonymous) author of that animation.
It took him about 4 weeks to calculate the log(z)-plane (where z belongs to Cauchy-plane) and about 1 hour to assemble the video-animation.
Are you conscious that 10^227 [the zooming ratio here] is a "mega-tremendous" number ? As a matter of comparison, the number of particles (constituting atoms) in the defined universe is about 10^80 !
Next time I will combine this video with a beautiful and profound music.
K.E
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