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We shall show that for a given homeomorphism type and a set of end invariants(including the parabolic locus) with necessary topological conditions which atopologically tame Kleinian group with that homeomorphism type must satisfy,there is an algebraic limit of minimally parabolic, geometrically finiteKleinian groups which has exactly that homeomorphism type and end invariants.This shows that the Bers-Sullivan-Thurston density conjecture follows fromMarden's conjecture proved by Agol, Calegari-Gabai combined with Thurston'suniformisation theorem and the ending lamination conjecture proved by Minsky,partially collaborating with Masur, Brock and Canary.Comment: fourth version: Introduction rewritten; some arguments in Sec. 5 and  6 clarified

Realising end invariants by limits of minimally parabolic, geometrically finite groups