  We construct a (non K\"ahler) compact complex 3-dimensional manifold $X$
having two following properties:
  1) for any domain $D$ in $C^2$ every meromorphic map $f$ from this domain
into $X$ extends to a meromorphic map from the envelope of meromorphy $\hat D$
of $D$ into $X$;
  2) but there exist a meromorphic map $F$ from a punctured ball $B_*$ in $C^3$
into $X$ which doens't extend meromorphically to the origin.
  In other words, one can allways remove the singularities of complex
codimesion two for the meromorphic maps into this $X$, but only up to some
subset of complex codimension three.
  A description of the appearing obstructions in the terms of Lelong numbers is
given. Further some applications of the techniques, developped in this paper,
to the questions of separate analyticity are also described.
