Let F0=z; F1=z^3+k*z^2+z; F[p]=F[p-1]^3+k*F[p-1]^2+z; whatever (p) natural number
the general equation of Kompassbrott's is this system of equation:
/ F[q]-F[r]=0
{
\ dF[q]/dz-dF[r]/dz=0
whatever q>r natural numbers, and F[p]=F[p](z,k) and for each (k) the (z) is kompassbrot point location for the cubic Mandelbrot set fc(v)=v^3+k*v^2+z if for the kompassbrot kind 1 location z=(-2*k^3-9*k)/27.
More details can be found on my channel on FRACTALFORUMS
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