2 problems

Let $\mathbf M$ be the Mandelbrot set of quadratic polynomials, and let $\mathbf M_1$ be the connectedness locus in the family of rational maps with multiplier $1$ at a fixed point…

Let $d$ be the degree of a multicorn, let $\omega$ denote the rotational symmetry used in the parameter space, and let $H_1$ and $H_2$ be hyperbolic components of odd periods $k_1$…