  A blender-horseshoe is a locally maximal transitive hyperbolic set that
appears in dimension at least three carrying a distinctive geometrical
property: its local stable manifold "behaves" as a manifold of topological
dimension greater than the expected one (the dimension of the stable bundle).
This property persists under perturbations turning this kind of dynamics an
important piece in the global description of robust non-hyperbolic systems. In
this paper, we consider a parameterized family of center-unstable H\'enon-like
of endomorphisms in dimension three and show how blender-horseshoes naturally
occur in a specific parameter range.
