This framework reveals how geometry and gradient flows lead to emergent Newtonian dynamics in physical reality.
We propose Sphere-Odyne, a hypothetical information-theoretic framework in which physical reality may emerge from hypergraphs of discrete informational spheres. Anchoring a single unit-diameter sphere, all geometric, dynamic, and correlation-based properties are derived from a global functional: L(H) = Σ(αV + βS) + Σw_e where V and S represent volume and surface area contributions, and w_e encodes hypergraph correlations. Gradient flows produce stable radii, emergent clusters, effective forces, and geometry. We explore emergent geodesic motion, multi-body interactions, subatomic behavior, and show how Newtonian and Einstein-like dynamics may arise naturally from this framework. This work is a speculative theoretical framework intended to explore possible emergent structures in physics. It has not yet undergone peer review and is shared to invite discussion and further investigation.
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Adam Turner (2026) studied this question.
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