  We study the problem of revealing the entanglement wedge using simple
operations. We ask what operation a semiclassical observer can do to bring the
entanglement wedge into causal contact with the boundary, via backreaction.
  In a generic perturbative class of states, we propose a unitary operation in
the causal wedge whose backreaction brings all of the previously causally
inaccessible `peninsula' into causal contact with the boundary. This class of
cases includes entanglement wedges associated to boundary sub-regions that are
unions of disjoint spherical caps, and the protocol works to first order in the
size of the peninsula. The unitary is closely related to the so-called Connes
Cocycle flow, which is a unitary that is both well-defined in QFT and localised
to a sub-region. Our construction requires a generalization of the work by
Ceyhan & Faulkner to regions which are unions of disconnected spherical caps.
We discuss this generalization in the Appendix. We argue that this cocycle
should be thought of as naturally generalizing the non-local coupling
introduced in the work of Gao, Jafferis & Wall.
