Curvature as Motion-Generated Field Geometry

General relativity describes curvature as a geometric deformation of spacetime producedby mass-energy. This approach is predictively powerful but leaves the generative mechanismof curvature unspecified: it describes what curvature does, not how curvature is produced.This paper reframes curvature as a local, motion-generated field behaviour arising from theCohesion UFT’s field density operator Dst = f(M, I, E, F) — a function of mass, internalmotion, external motion, and frictional correction.The central new contribution is a specific application of this reframing to the Solar System:a mass-only model of solar gravity places the effective curvature well inside Mercury’s orbit,but the observed Solar System extends to the Oort Cloud. This paper argues that the Sun’sinternal motion — fusion, convection, turbulence, rotation, and magnetic recursion — inflatesthe effective curvature field outward, establishing the orbital shell spacing and system extentthat mass alone cannot account for. This is a falsifiable prediction: stellar systems withhigher internal activity should show systematically larger effective gravitational radii thanmass-only models predict.This paper is an application and extension of the Cohesion UFT framework [1] and theGravity as Mechanical Attractor paper [5]. The unified curvature equation synthesising theCohesion UFT’s field equations into a single expression is assembled here for the first timeacross the corpus.