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We provide a procedure to determine if a given nonlocal operator in a large N holographic CFT is dual to a local bulk operator on the geometry associated with a particular code subspace of the CFT.
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V. E. Hubeny and M. Rangamani, “Causal Holographic Information,” JHEP 1206
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A. Lewkowycz and J. Maldacena, “Generalized gravitational entropy,” JHEP 1308
2013
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2014
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2015
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B. Czech, L. Lamprou, S. McCandlish and J. Sully, “Integral Geometry and Holography,” JHEP 1510
2015
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2015
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2016
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2014
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2014
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2014
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B. Czech and L. Lamprou, “Holographic definition of points and distances,” Phys. Rev. D 90
2014
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2014
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B. Czech, X. Dong and J. Sully, “Holographic Reconstruction of General Bulk Surfaces,” JHEP 1411
2014
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M. Headrick, R. C. Myers and J. Wien, “Holographic Holes and Differential Entropy,” JHEP 1410
2014
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N. Engelhardt and A. C. Wall, “Extremal Surface Barriers,” JHEP 1403
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2016
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D. L. Jafferis and S. J. Suh, “The Gravity Duals of Modular Hamiltonians,” JHEP 1609
2016
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2016
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2016
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2016
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2016
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X. Dong, A. Lewkowycz and M. Rangamani, “Deriving covariant holographic entanglement,” JHEP 1611
2016
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2017
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N. Engelhardt, “Into the Bulk: A Covariant Approach,” Phys. Rev. D 95
2017
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