Newton/Julia Fractal (742)
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I did not know you can play sort of fractal on the Math function.
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Eugen Sheshenin: A slower N/J always get me. The more I watch to their oeuvre the more time through their delicate liquid configurations. Their incredible drawing is convoluted but exeptional clarity, which is a paradox.
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Alexander Brown: Again, magnificent spirale! The function sounds wonderful - is it modern or original? Your drawing is just perfect! I also love the tuning of the function - which method is it?
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Stimulé par la Couperin musique. Francois Cpouperin 3rd Book of Harpsichord Pieces, chiristophe Rousset 2/3 (harpsichordVal)
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f(z) = z - (3*z*(z+1)^3-2*(z/3+1)/3.8)/?(12/5*z^3+27*?(?(z^2))+18*z+1)
Sonate K900
Newton/Julia Fractal (743)
f(z) = z - (3*z*(z+1)^3-2*(z/3+1)/3.8)/?(12/5*z^3+27*?(?(z^2))+18*z+1)
Sonate K902
Sonate K903
Newton/Julia Fractal (744):(706)
f(z) = z - (3*z*(z+1)^3-2*(z/3+1)/3.8)/?(12/5*z^3+27*?(?(z^2))+18*z+1)
Sonate K905
Sonate K906
Sonate K907
Newton/Julia Fractal (745)
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Drapeau d'une étoile lointaine
f(z) = z - (3*z*(z+1)^3-2*(z/3+1)/3.8)/?(12/5*z^3+27*?(?(z^3))/z+18*z+1)
Sonate K909
Newton/Julia Fractal (746)
f(z) = z - (3*z*(z+1)^3-2*(z/3+1)/3.8)/?(12/5*z^3+27*?(?(z^3))/z+18*z+1)
Sonate K911
Newton/Julia Fractal (747):(704)
f(z) = z - (3*z*(z+1)^3-2*(z/3+1)/3.8)/(12/5*z^3+27*?(?(z^3))/z+18*z+1)
Sonate K913
Newton/Julia Fractal (748)
f(z) = z - (3*z*(z+1)^3-2*(z/3+1)/3.8)/(12/5*z^3+27*?(?(z^3))/z+18*z+1)
Sonate K915
Sonate K916
Newton/Julia Fractal (749)
f(z) = z - (3*z*(z+1)^3-2*(z/3+1)/3.8)/(12/5*z^3+27*?(?(z^3))/z+18*z+1)
Sonate K918
Newton/Julia Fractal (750)
f(z) = z - (3*z*(z+1)^3-2*(z/3+1)/3.8)/(12/5*z^3+27*?(?(z^3))/z+18*z+1)
Sonate K920
Sonate K 921