Published October 18, 2026
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Gravitation from Relational Causality in EAS/Scalar Fields Paper I — Scientific Foundations
Description
This paper is archived as a speculative research work.
We investigate a nongeometric relational account in which the invariant ordering of admissible Scalar-Field (SF) relationships supplies a common causal foundation for source-conditioned organization and its gravitational representation. An admitted phase-compatible carrier topology has an exact complete-shell count of 4L at relational depth L, giving a conserved-source normalized mean proportional to 1/L. With qualified spacetime-interface normalization, the same source register admits exact Schwarzschild and nonlinear finite-source Einstein-constraint constructions. The result is an explicit, mathematically supported conditional common-origin construction: the relational succession proposed to underlie the physical causal limit also determines the depth of the source organization represented gravitationally. We distinguish relational premises, mathematical consequences, and calibrated GR representations while retaining the affirmative constructive conclusion.
We investigate a nongeometric relational account in which the invariant ordering of admissible Scalar-Field (SF) relationships supplies a common causal foundation for source-conditioned organization and its gravitational representation. An admitted phase-compatible carrier topology has an exact complete-shell count of 4L at relational depth L, giving a conserved-source normalized mean proportional to 1/L. With qualified spacetime-interface normalization, the same source register admits exact Schwarzschild and nonlinear finite-source Einstein-constraint constructions. The result is an explicit, mathematically supported conditional common-origin construction: the relational succession proposed to underlie the physical causal limit also determines the depth of the source organization represented gravitationally. We distinguish relational premises, mathematical consequences, and calibrated GR representations while retaining the affirmative constructive conclusion.