The 288.982 first digits of the 'prime' Champernowne number (=0.2 3 5 7 11 13 17 19 23 29...) displayed as an 'absolute' bidimensional random walk using the square root of the distance to the origin [Les 288.982 premières décimales du nombre de Champernowne 'premier' (=0.2 3 5 7 11 13 17 19 23 29...) visualisées comme une marche aléatoire bidimensionnelle 'absolue' en utilisant la racine carrée de la distance à l'origine].




Each digit N -base 10- defines the current step of an "absolute" bidimensional random walk using polar coordinates:
                    RHO  = constant
                    TETA = 2.pi.N/10
'TETA' being an absolute angle. At last, the square root of the distance from each point to the origin is taken.


See some related pictures (possibly including this one):

 
 



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