  We find a new example of an asymptotically $AdS_5 \times S^5$ geometry which
has an entanglement shadow: that is, a region of spacetime which no
Ryu-Takayanagi minimal surface enters. Our example is a particular case of the
supersymmetric LLM geometries. Our results illustrate how minimal surfaces,
which holographically geometrize entanglement entropy, can fail to probe the
whole of spacetime, posing a challenge for attempts to directly reconstruct
holographic geometries from the entanglement entropies of the dual field
theory. We also comment on the relation to previous investigations of minimal
surfaces localised in the $S^5$ factor of AdS$_5 \times S^5$.
