  In this note, we consider the rigidity of the focal decomposition of closed
hyperbolic surfaces. We show that, generically, the focal decomposition of a
closed hyperbolic surface does not allow for non-trivial topological
deformations, without changing the hyperbolic structure of the surface. By
classical rigidity theory this is also true in dimension $n \geq 3$. Our
current result extends a previous result that flat tori in dimension $n \geq 2$
that are focally equivalent are isometric modulo rescaling.
