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The lower left leg of the earlier motive
Software: Kalles Fraktaler. Se my journal,
New Revolutionary Algorithm for the Mandelbrot set (updated)
Formula: The standard Mandelbrot formula (z -> z^2 + c).
Magnification: 1.49999999998x10^279
Coordinates:
Re: 1.2531596746109687884335741938584514594004374872723993036876704340470146637915738407339481902939215888253806704319729282208582571090449351680716183264637706722149436391081358438255321025602569131043202241118898334763637962451954194964989152664691017557694768265650348683735819471915107985810640054003333332
Im: 0.0465010123345181192919191255607479141085773870479014001115699985314223281494063319117632825806576540091509754813176196963754150974235511320466131998284277973962327623078722034574947700350175685666129867055409784080730899054851253299314657985977448156355219135829533753162715048487563002313307867122029681
The lower left leg of the earlier motive
Software: Kalles Fraktaler. Se my journal,
New Revolutionary Algorithm for the Mandelbrot set (updated)
Formula: The standard Mandelbrot formula (z -> z^2 + c).
Magnification: 1.49999999998x10^279
Coordinates:
Re: 1.2531596746109687884335741938584514594004374872723993036876704340470146637915738407339481902939215888253806704319729282208582571090449351680716183264637706722149436391081358438255321025602569131043202241118898334763637962451954194964989152664691017557694768265650348683735819471915107985810640054003333332
Im: 0.0465010123345181192919191255607479141085773870479014001115699985314223281494063319117632825806576540091509754813176196963754150974235511320466131998284277973962327623078722034574947700350175685666129867055409784080730899054851253299314657985977448156355219135829533753162715048487563002313307867122029681
Image size
2614x1470px 5.74 MB
Comments19
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That took genuine skill.Great details.