  In the first part of the present paper, we continue our study of distribution
of postcritically finite parameters in the moduli space of polynomials: we show
the equidistribution of Misiurewicz parameters with prescribed combinatorics
toward the bifurcation measure. Our results essentially rely on a combinatorial
description of the escape locus and of the bifurcation measure developped by
Kiwi and Dujardin-Favre. In the second part of the paper, we construct a
bifurcation measure for the connectedness locus of the quadratic
anti-holomorphic family which is supported by a strict subset of the boundary
of the Tricorn. We also establish an approximation property by Misiurewicz
parameters in the spirit of the previous one. Finally, we answer a question of
Kiwi, exhibiting in the moduli space of degree 4 polynomials, non-trivial
Impression of specific combinatorics.
