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Addendum to computational complexity and black hole horizons
Susskind, Leonard
Fortschritte der Physik, 2016-01, Vol.64 (1), p.44-48
[Periódico revisado por pares]
Weinheim: Blackwell Publishing Ltd
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Título:
Addendum to computational complexity and black hole horizons
Autor:
Susskind, Leonard
Assuntos:
Astrophysics
;
Black holes
;
Quantum theory
;
wormholes
É parte de:
Fortschritte der Physik, 2016-01, Vol.64 (1), p.44-48
Notas:
ark:/67375/WNG-SRMQNHMJ-V
istex:77C7A18783051C319594F20CE06A1F6C9E862F4D
ArticleID:PROP201500093
Descrição:
In this addendum to [arXiv:1402.5674] two points are discussed. In the first additional evidence is provided for a dual connection between the geometric length of an Einstein‐Rosen bridge and the computational complexity of the quantum state of the dual CFT's. The relation between growth of complexity and Page's “Extreme Cosmic Censorship” principle is also remarked on. The second point involves a gedanken experiment in which Alice measures a complete set of commuting observables at her end of an Einstein‐Rosen bridge is discussed. An apparent paradox is resolved by appealing to the properties of GHZ tripartite entanglement. In this addendum to the previous paper two points are discussed. In the first additional evidence is provided for a dual connection between the geometric length of an Einstein‐Rosen bridge and the computational complexity of the quantum state of the dual CFT's. The relation between growth of complexity and Page's “Extreme Cosmic Censorship" principle is also remarked on. The second point involves a gedanken experiment in which Alice measures a complete set of commuting observables at her end of an Einstein‐Rosen bridge is discussed. An apparent paradox is resolved by appealing to the properties of GHZ tripartite entanglemen.
Editor:
Weinheim: Blackwell Publishing Ltd
Idioma:
Inglês;Alemão
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