  We continue the study of projective Fra\"{i}ss\'{e} limits of trees initiated
by Charatonik and Roe and we construct many generalized Wa\.{z}ewski dendrites
as the topological realization of a projective Fra\"{i}ss\'{e} limit of
families of finite trees with (weakly) coherent epimorphisms. Moreover we use
the categorical approach to Fra\"{i}ss\'{e} limits developed by Kubi\'{s} to
construct all generalized Wa\.{z}ewski dendrites as topological realizations of
Fra\"{i}ss\'{e} limits of suitable categories of finite structures. As an
application we recover a homogeneity result for countable dense sets of
endpoints in generalized Wa\.{z}ewski dendrites.
