Abstract
We present an operational theoretical framework for evaluating the reversible traversability
of Einstein-Rosen bridges (wormholes) within the TAGC-LQG-RG research programme
(Theory of Anchored Gravity through Complexity - Loop Quantum Gravity - Renormalization
Group). The work integrates concepts from loop quantum gravity, information theory,
and irreversible thermodynamics to derive quantitative criteria determining when an
entanglement-connected throat configuration (ER = EPR) admits informational coherence
preservation during a round-trip process.
We introduce a quantified critical threshold Kc = 2.04±0.05, threshold-activated GKSL
master equations, and a gravitational Landauer-type energy cost. The formalism is expressed
through an informational Hessian operator whose spectrum determines viable connecting
modes. We establish three complementary operational criteria: temporal coherence
(Γψτtrav ≪ 1), Landauer energy balance (Eavail ≥ ζEthroat), and spectral robustness (measured
by Rgap).
The framework is computationally falsifiable through simulations on LQG-type discrete
networks. We include numerical protocols for sensitivity analysis, phase diagrams, and statistical
robustness tests. The interpretation of “reversible traversability” is defined strictly
in the informational sense: the capacity to preserve quantum coherence during information
transfer, without necessarily implying classical matter transport or macroscopic signal
transmission.
The work establishes connections with the Multibang programme through mappings
between coarse-graining parameters and cosmological scales, and proposes verifiable observational
predictions related to critical throat masses of the order of the Planck mass.



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