An example concerning extension and separate analyticity properties of meromorphic mappings

We construct a compact, complex manifold X of dimension three, such that every meromorphic map from a two-dimensional domain into X extends meromorphically onto the envelope of holomorphy of this domain, but there exists a meromorphic map from the punctured three-dimensional ball into X, which does not extend to the origin. We give a theorem describing the obstructions occuring here.