Why G in Gravitational Physics? A Causal Propagation Framework for Newton’s Constant in a Computed Universe
Why G in Gravitational Physics? A Causal Propagation Framework for Newton’s Constant in a Computed Universe
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Original abstract
This paper presents a causal-geometric derivation of Newton’s gravitational constant G, embedding it within the Computed Universe (CU) model — a first-principles framework in which all physical laws emerge from discrete, surface-propagated causal updates. Rather than treating G as an empirical constant, the paper shows it to be fully derivable from Planck-scale quantities and geometric propagation constraints.Key contributions include:The derivation of G via multiple formulations:G = lP . EP / mP^2G = hbar . c / mP^2The Parkinson Coupling Expression: G = lP . c^4 / EPDemonstration that gravitational weakening and time dilation are outcomes of causal update dilution over volumetric shells.Integration with the CU model’s energy propagation view, linking E = mc^2, fanout curvature, and voxel-based surface transitions.A unification pathway showing that the CU model naturally produces relativistic gravitational behavior while preserving quantum consistency.The paper argues that G is not an arbitrary scaling factor but a necessary coupling term that balances curvature, energy, and causal saturation. This foundational insight contributes to a broader initiative to re-derive all of physics from minimal causal axioms — advancing the CU model as a general theory of reality.This paper forms part of the Computed Universe series, connecting gravitational physics with deeper causal laws expressed through surface action and propagation geometry.