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Causal Holographic Information

2 Pith papers cite this work. Polarity classification is still indexing.

2 Pith papers citing it
abstract

We propose a measure of holographic information based on a causal wedge construction. The motivation behind this comes from an attempt to understand how boundary field theories can holographically reconstruct spacetime. We argue that given the knowledge of the reduced density matrix in a spatial region of the boundary, one should be able to reconstruct at least the corresponding bulk causal wedge. In attempt to quantify the `amount of information' contained in a given spatial region in field theory, we consider a particular bulk surface (specifically a co-dimension two surface in the bulk spacetime which is an extremal surface on the boundary of the bulk causal wedge), and propose that the area of this surface, measured in Planck units, naturally quantifies the information content. We therefore call this area the causal holographic information. We also contrast our ideas with earlier studies of holographic entanglement entropy. In particular, we establish that the causal holographic information, whilst not being a von Neumann entropy, curiously enough agrees with the entanglement entropy in all cases where one has a microscopic understanding of entanglement entropy.

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fields

hep-th 2

years

2026 1 2025 1

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UNVERDICTED 2

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representative citing papers

Holographic Tensor Networks as Tessellations of Geometry

hep-th · 2025-12-22 · unverdicted · novelty 6.0

Holographic tensor networks constructed from PEE-thread tessellations of AdS geometry reproduce the exact Ryu-Takayanagi formula in factorized EPR, perfect-tensor, and random variants.

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Showing 2 of 2 citing papers.

  • Holographic Tensor Networks as Tessellations of Geometry hep-th · 2025-12-22 · unverdicted · none · ref 10 · internal anchor

    Holographic tensor networks constructed from PEE-thread tessellations of AdS geometry reproduce the exact Ryu-Takayanagi formula in factorized EPR, perfect-tensor, and random variants.

  • Semiclassical algebraic reconstruction for type III algebras hep-th · 2026-05-13 · unverdicted · none · ref 57 · internal anchor

    Semiclassical crossed product constructions extend the algebraic reconstruction theorem to type III algebras and yield an algebraic Ryu-Takayanagi formula for holographic duality.