
OverviewThis paper examines whether gauge-coupling parameters can carry forced uniqueness under admissible redescription. It argues that raw numeric gauge-coupling values are chart-level quantities whose values vary under admissible reparameterization, and therefore cannot function as standing-bearing invariants. Negative ResultAdmissibility constraints do not collapse continuous gauge-coupling freedom to a unique numeric value. Standard routes to numeric uniqueness fail to generate a unique raw coupling value or import inadmissible structure, including: renormalization-group fixed points dimensional transmutation non-perturbative structure selection principles typicality or measure compactness model-theoretic existence genericity/forcing totalization Positive ResultUniqueness reappears at the correct role level. For genuinely co-scoped admissible regimes claiming authority over the same object-class: overlap is necessary divergence on overlap is inadmissible the admissible representative is forced to coincide up to fixed normalization ConclusionGauge-coupling parameters remain skin-level coordinates. Invariant tensor content and shared-domain representatives carry admissible physical standing. Numeric coupling collapse is therefore replaced by overlap-level forced uniqueness under admissible redescription. This paper is downstream of: Minimal Conditions for Admissible Construction The Structure of Admissibility Admissibility and Constraint-Induced Rigidity of Physical Quotient Structure On the Non-Quantizability of Gravity and Constraint-Induced Rigidity of Physical Structure
forced uniqueness, physical invariance, forced coincidence, Gauge coupling, philosophy of physics, operator exhaustion, admissible redescription, tensor invariants, admissibility, renormalization group, foundations of physics, quantum field theory, representation invariance
forced uniqueness, physical invariance, forced coincidence, Gauge coupling, philosophy of physics, operator exhaustion, admissible redescription, tensor invariants, admissibility, renormalization group, foundations of physics, quantum field theory, representation invariance
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