  We show that if X is a Venice mask (i.e. nontransitive sectional-Anosov flow
with dense periodic orbits) supported on a compact 3-manifold, then the
omega-limit set of every non-recurrent point in the unstable manifold of some
singularity is a closed orbit. In addition, we prove that the intersection of
two different homoclinic classes in the maximal invariant set of a
sectional-Anosov flow can be decomposed as the disjoint union of, singular
points, a non-singular hyperbolic set, and regular points whose alpha-limit set
and omega-limit set is formed by singular points or hyperbolic sets.
