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This research advances holographic quantum information theory by enabling the approximate retrieval of codes from three interconnected cosmological boundaries, a significant step beyond previous dual-boundary limitations. By utilizing random tensor networks and multiway junction conditions, the study demonstrates how error rates diminish as code dimensions scale relative to system size, offering new pathways for modeling early universe scenarios and exploring quantum error correction in complex holographic systems.
Researchers Approximate Data Retrieval from Multiple Connected Universes Using Three Boundaries

Constructing cosmological states beyond dual boundaries was previously impossible. Now, calculations extend these constructions to encompass three or more holographic conformal field theories, enabling recovery of quantum information, specifically, a code of dimension K, with negligible errors when K/b approaches zero. This advancement offers new routes for modelling universes and exploring potential quantum error correction within them.
Cosmological-state construction techniques now encompass multiple holographic conformal field theories (CFTs). Gluing together AdS pages, each representing a CFT’s asymptotic boundary, via multiway junction conditions creates associated states through Euclidean evolution with multilinear insertions. The resulting ‘booklet cosmological state’ develops closed universes under specific heavy insertion limits, offering insights into early universe scenarios. Modelling three-page insertions using circular complex Gaussian…
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