  Mandelbrot set is a closure of the set of zeroes of $resultant_x(F_n,F_m)$
for iterated maps $F_n(x)=f^{\circ n}(x)-x$ in the moduli space of maps $f(x)$.
The wonderful fact is that for a given $n$ all zeroes are not chaotically
scattered around the moduli space, but lie on smooth curves, with just a few
cusps, located at zeroes of $discriminant_x(F_n)$. We call this phenomenon the
Mandelbrot property. If approached by the cabling method, symmetrically-colored
HOMFLY polynomials $H^{\cal K}_n(A|q)$ can be considered as linear forms on the
$n$-th "power" of the knot ${\cal K}$, and one can wonder if zeroes of
$resultant_{q^2}(H_n,H_m)$ can also possess the Mandelbrot property. We present
and discuss such resultant-zeroes patterns in the complex-$A$ plane. Though $A$
is hardly an adequate parameter to describe the moduli space of knots, the
Mandelbrot-like structure is clearly seen -- in full accord with the vision of
arXiv:hep-th/0501235, that concrete slicing of the Universal Mandelbrot set is
not essential for revealing its structure.
