Entanglement of puri(cid:12)cation and multiboundary wormhole geometries
Entanglement of puri(cid:12)cation and multiboundary wormhole geometries
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: We posit a geometrical description of the entanglement of puri(cid:12)cation for subregions in a holographic CFT. The bulk description naturally generalizes the two-party case and leads to interesting inequalities among multi-party entanglements of puri(cid:12)cation that can be geometrically proven from the conjecture. Further, we study the relationship between holographic entanglements of puri(cid:12)cation in locally-AdS 3 spacetimes and entanglement entropies in multi-throated wormhole geometries constructed via quotienting by isometries. In particular, we derive new holographic inequalities for geometries that are locally AdS 3 relating entanglements of puri(cid:12)cation for subregions and entanglement entropies in the wormhole geometries.