{"paper":{"title":"Finite-cutoff geometry from double-scaled SYK","arxiv_id":"2610.20703","primary_cat":"hep-th","submitted_at":"2026-10-14T18:00:00+00:00","version_compiled":"v1"},"notice":"Every quoted sentence is the authors' text from the arXiv listing abstract. Labels and probabilities are the outputs of classifier-1.13.0 on the question bank abstract-p1-20260923, exactly as returned. No sentence in this record was written by a language model.","schema":"pith.compiled-record/v0","status":"compiled","abstract":{"source":"arXiv listing abstract v1","sentences":[{"i":0,"p":1.0,"id":"s0","own":true,"role":"contribution","text":"We develop a finite-cutoff holographic description of the double-scaled SYK (DSSYK) model.","hedge":{"p":1.0,"label":"asserted"},"own_p":0.95,"main_claim_p":0.14,"quantitative":false,"quantitative_p":0.04,"role_probabilities":{"gap":0.0,"method":0.0,"result":0.0,"background":0.0,"limitation":0.0,"future_work":0.0,"contribution":1.0,"interpretation":0.0}},{"i":1,"p":0.83,"id":"s1","own":true,"role":"contribution","text":"We construct microscopic deformations of Kourkoulou-Maldacena and thermofield-double SYK states whose double-scaling limits reproduce a lower-dimensional analogue of $\\text{T}\\overline{\\text{T}}$ and $\\text{T}\\overline{\\text{T}}+\\Lambda_2$ deformations, which we denote $T^2$ and $T^2+\\Lambda_1$, respectively.","hedge":{"p":1.0,"label":"asserted"},"own_p":0.94,"main_claim_p":0.15,"quantitative":false,"quantitative_p":0.18,"role_probabilities":{"gap":0.0,"method":0.07,"result":0.1,"background":0.0,"limitation":0.0,"future_work":0.0,"contribution":0.83,"interpretation":0.0}},{"i":2,"p":0.91,"id":"s2","own":true,"role":"result","text":"The ensemble-averaged theory describes wormhole states in finite-cutoff sine dilaton gravity, and finite-cutoff anti-de Sitter and de Sitter geometries in the low- and high-energy regimes, respectively.","hedge":{"p":1.0,"label":"asserted"},"own_p":0.85,"main_claim_p":0.22,"quantitative":false,"quantitative_p":0.27,"role_probabilities":{"gap":0.0,"method":0.0,"result":0.91,"background":0.0,"limitation":0.0,"future_work":0.0,"contribution":0.02,"interpretation":0.07}},{"i":3,"p":0.56,"id":"s3","own":true,"role":"contribution","text":"The analysis includes both perturbative and non-perturbative solutions to the energy spectrum flow equation, and the regions behind and beyond the respective horizons.","hedge":{"p":1.0,"label":"asserted"},"own_p":0.9,"main_claim_p":0.07,"quantitative":false,"quantitative_p":0.08,"role_probabilities":{"gap":0.0,"method":0.42,"result":0.02,"background":0.0,"limitation":0.0,"future_work":0.0,"contribution":0.56,"interpretation":0.0}},{"i":4,"p":0.97,"id":"s4","own":true,"role":"result","text":"Only the perturbative branch admits physical quantum states.","hedge":{"p":1.0,"label":"asserted"},"own_p":0.84,"main_claim_p":0.12,"quantitative":false,"quantitative_p":0.28,"role_probabilities":{"gap":0.0,"method":0.0,"result":0.97,"background":0.0,"limitation":0.01,"future_work":0.0,"contribution":0.0,"interpretation":0.02}},{"i":5,"p":1.0,"id":"s5","own":true,"role":"contribution","text":"We study how to incorporate end-of-the-world (ETW) branes in the finite cutoff holographic dictionary.","hedge":{"p":0.88,"label":"asserted"},"own_p":0.86,"main_claim_p":0.05,"quantitative":false,"quantitative_p":0.03,"role_probabilities":{"gap":0.0,"method":0.0,"result":0.0,"background":0.0,"limitation":0.0,"future_work":0.0,"contribution":1.0,"interpretation":0.0}},{"i":6,"p":0.93,"id":"s6","own":true,"role":"result","text":"The ETW brane leads to an additional boundary theory deformation, which leads to black hole or eternal traversable wormhole geometries depending on the existence of normalizable bound states.","hedge":{"p":1.0,"label":"asserted"},"own_p":0.85,"main_claim_p":0.13,"quantitative":false,"quantitative_p":0.13,"role_probabilities":{"gap":0.0,"method":0.0,"result":0.93,"background":0.0,"limitation":0.0,"future_work":0.0,"contribution":0.02,"interpretation":0.05}},{"i":7,"p":0.75,"id":"s7","own":true,"role":"contribution","text":"We extend the finite cutoff length evaluations for constant mean curvature (CMC) slices, and interpret them as complexity in the boundary theory.","hedge":{"p":1.0,"label":"asserted"},"own_p":0.94,"main_claim_p":0.09,"quantitative":false,"quantitative_p":0.06,"role_probabilities":{"gap":0.0,"method":0.01,"result":0.02,"background":0.0,"limitation":0.0,"future_work":0.0,"contribution":0.75,"interpretation":0.22}},{"i":8,"p":0.99,"id":"s8","own":true,"role":"future_work","text":"We discuss possible extensions with matter.","hedge":{"p":0.83,"label":"hedged_possibility"},"own_p":0.53,"main_claim_p":0.03,"quantitative":false,"quantitative_p":0.03,"role_probabilities":{"gap":0.0,"method":0.0,"result":0.0,"background":0.0,"limitation":0.0,"future_work":0.99,"contribution":0.01,"interpretation":0.0}},{"i":9,"p":0.55,"id":"s9","own":true,"role":"interpretation","text":"Our results provide a microscopic framework for studying the finite-cutoff boundaries, CMC slices and branes in the holographic dictionary of 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