  Let M be a compact, connected, C^2-smooth and globally minimal hypersurface M
in P_2(C) which divides the projective space into two connected parts U^{+} and
U^{-}. We prove that there exists a side, U^- or U^+, such that every
continuous CR function on M extends holomorphically to this side. Our proof of
this theorem is a simplification of a result originally due to F. Sarkis.
