  We give an algorithm to compute the asymptotics of the eigenvalue
distribution of quite general matricial central limit theorems. The central
limits are the so called free deterministic equivalents, which in turn are
operators whose Cauchy transforms are the solutions to the equations which
define very general deterministic equivalents (a la Girko). Our algorithm is
based on the one of Belinschi, Mai and Speicher, and the possibility to extend
it to more general, operator-valued situations (in particular, to
Benaych-Georges rectangular spaces)
