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The p-adic AdS/CFT correspondence relates a CFT living on the p-adic numbers to a system living on the Bruhat-Tits tree.
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L. Brekke and P. G. O. Freund, “p-adic numbers in physics,” Phys. Rept
1993
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Springer, 2 ed., 1994
Koblitz, N, p p -adic Numbers, p p -adic Analysis and Zeta-Functions · 1994
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A. Hamilton, D. N. Kabat, G. Lifschytz, and D. A. Lowe, “Local bulk operators in AdS/CFT: A Boundary view of horizons and locality,” Phys. Rev
2006
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A. Hamilton, D. N. Kabat, G. Lifschytz, and D. A. Lowe, “Holographic representation of local bulk operators,” Phys. Rev
2006
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G. Vidal, “Entanglement Renormalization,” Phys. Rev. Lett
2007
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M. Levin and C. P. Nave, “Tensor renormalization group approach to 2D classical lattice models,” Phys. Rev. Lett
2007
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B. Swingle, “Entanglement Renormalization and Holography,” Phys. Rev
B. Czech, L. Lamprou, S. McCandlish, and J. Sully, “Tensor Networks from Kinematic Space,” JHEP
2016
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2016
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2016
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2017
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2012
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2013
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G. Evenbly and G. Vidal, “Tensor Network Renormalization,” Phys. Rev. Lett
2015
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2015
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2015
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2017
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2017
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S. S. Gubser and S. Parikh, “Geodesic bulk diagrams on the Bruhat-Tits tree,” Phys. Rev
2017
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2017
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A. Bhattacharyya, L.-Y. Hung, Y. Lei, and W. Li, “Tensor network and ( p p -adic) AdS/CFT,” JHEP
2018
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A. Castro, N. Iqbal, and E. Llabrés, “Wilson lines and Ishibashi states in AdS 3
2018
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