Phase-Asymptotic Recursion and the Ontology of Observation: Toward a Coherence-Based Geometry of Space-Time

This article introduces a theoretical framework in which apparently straight lines exhibit recursive asymptotic behavior governed by phase-operated curvature in spacetime. Drawing upon both physics and epistemology, the study argues that observational systems are recursively phase-linked to latent stochastic components, which cannot be reduced to conventional probabilistic interpretations. We define the operator of phase link, connecting the observer and the environment, thereby formalizing improbability as a generative—rather than disruptive—element. This approach resolves the wave–particle antinomy by reframing duality as a projection of a phase-coherent structure. The resulting model offers implications for gravitational theory, quantum measurement and the logic of scientific observation.