Theorem proves that gravitational coupling results from closure, suggesting structural consequences for screening.
This theorem proves that universal gravitational coupling is not an independent postulate but a structural consequence of closure. Any selective, screened, or composition-dependent coupling is shown to introduce forbidden intrinsic structure or violate sectorwise admissibility. The result is classificatory and independent of geodesic motion, test-body arguments, or phenomenology.
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Simon F. Gates (2026) studied this question.
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