  For each $n\in\mathbb{Z}^+$, we show the existence of Venice masks (i.e.
intransitive sectional-Anosov flows with dense periodic orbits) containing $n$
equilibria on certain compact 3-manifolds. These examples are characterized
because of the maximal invariant set is a finite union of homoclinic classes.
Here, the intersection between two different homoclinic classes is contained in
the closure of the union of unstable manifolds of the singularities.
