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Holographic Cone of Average Entropies
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The holographic entropy cone identifies entanglement entropies of field theory regions, which are consistent with representing semiclassical spacetimes under gauge/gravity duality; it is currently known up to 5 regions. We point out that average entropies of p-partite subsystems can be similarly analyzed for arbitrarily many regions. We conjecture that the holographic cone of average entropies is simplicial and specify all its bounding inequalities. Its extreme rays combine features of bipartite and perfect tensor entanglement, and correspond to stages of unitary evaporation of old black holes.
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On the completeness of contraction map proof method for holographic entropy inequalities
Every valid linear holographic entropy inequality with integer coefficients has a contraction map, making the contraction-map proof method complete.
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