  Bosio generalized the construction by Meersseman of a family of non-algebraic
compact complex manifolds of any dimension. We establish a link between Bosio's
construction and GIT quotients. We show that his generalization parallels
exactly the extension from Mumford's GIT to the more general GIT developed by
Bialynicki-Birula and Swiecicka. This gives new insights into the relationship
between the two non-algebraic families, from which we obtain new results on
their geometry.
