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Question concerning Julia/Mandelbrot set software
Hey guys I'm studying the Mandelbrot set, specifically this Julia set $Q(z) = z^2  1 $ and I'm trying to find NONREAL points that become eventually fixed at the fixed points (pre image). I was wondering if there is a software that can iterate backward from a point on a Julia/Mandelbrot set so I can find these points graphically!
The fixed points are $\dfrac{1 \pm \sqrt{5}}{2}$. The inverse images of these that are not fixed points are $\dfrac{1 \mp \sqrt{5}}{2}$. The inverse images of
$\dfrac{1\sqrt{5}}{2}$ are $\pm \frac{i}{2} \sqrt{2 \sqrt{5}2}$.
As for software: any of the standard mathematical software systems should do fine. Maple, Mathematica, Matlab, Sage, ...

The fixed points are $\dfrac{1 \pm \sqrt{5}}{2}$. The inverse images of these that are not fixed points are $\dfrac{1 \mp \sqrt{5}}{2}$. The inverse images of
$\dfrac{1\sqrt{5}}{2}$ are $\pm \frac{i}{2} \sqrt{2 \sqrt{5}2}$.
As for software: any of the standard mathematical software systems should do fine. Maple, Mathematica, Matlab, Sage, ...
20171214 07:25:38