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Abstract
This draft presents a Stage I experimental architecture for the Chronocosm research program, aimed at establishing a controlled baseline for gravity-mediated coherence in mesoscopic systems. The central claim is methodological: before attempting network-scale or geometry-rich configurations, the experiment should first validate a symmetric linear chain of identical spherical masses under a tightly controlled vacuum, timing, and shot-veto regime. This choice is motivated by the current gravity-mediated entanglement literature, in which the observable structure is encoded by pairwise interaction phases, and by many-body analyses showing that linear configurations already exhibit nontrivial redistribution of entanglement and decoherence as additional bodies are introduced. The proposed architecture separates real-time stabilization from science-grade inference, relies on deterministic hardware synchronization rather than post-facto timestamp recovery, and treats geometry as an epistemic variable rather than a passive container. 1. Introduction A practical route toward testing the quantum character of gravity is not to detect gravitons directly, but to ask whether gravity can mediate entanglement between suitably prepared masses. That strategy underlies the well-known Bose and Marletto-Vedral style proposals and remains a central reference point for contemporary QGEM thinking. More recent work has extended the discussion beyond two-body witness protocols toward many-body phase networks, relativistic variants, and alternative degrees of freedom, but the two-body and small-network regime remains the clearest place to build an experimentally interpretable baseline. The Chronocosm program adopts this baseline-first logic, but adds a specific structural emphasis: geometry is treated as part of the meaning of the experiment. The question is not only whether a gravity-mediated phase can arise, but whether coherence remains pairwise, redistributes under added neighbors, or reorganizes when the interaction graph is closed. For that reason, Chronocosm is organized as a staged progression from linear calibration to triangular closure and only then to extended relational networks. This ordering is consistent with the current many-body literature, which describes the state structure in terms of collections of pairwise entangling phases and shows that geometry matters already at three bodies. 2. Theoretical Orientation In the weak-field, nonrelativistic regime relevant to standard QGEM-style proposals, the gravitational interaction between localized masses is modeled through pairwise Newtonian terms, |
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