  Drimbe and Vaes proved an orbit equivalence superrigidity theorem for
left-right wreath product actions in the measurable setting. We establish the
counterpart result in the topological setting for continuous orbit equivalence.
This gives us minimal, topologically free actions that are continuous orbit
equivalence superrigid. One main ingredient for the proof is to show continuous
cocycle superrigidity for certain generalized full shifts, extending our
previous result with Chung.
