Transport Closure Locus for Continuous Parameters

This paper identifies the structural locus at which continuous parameters cease to admit further transport within admissible local descriptions. The analysis is eliminative: it shows that while continuous parameters may appear within representational skins, their admissible transport is bounded and terminates once standing preservation, admissibility, and compositional closure are enforced. Continuous variation is treated as a representational convenience rather than an unrestricted structural freedom. The paper demonstrates that beyond a well-defined closure locus, further parameter transport collapses equivalence classes, violates identity persistence, or relies on deferred admissibility. As a result, continuous parameters are shown to possess a finite admissible domain despite their apparent continuity. The paper introduces no new primitives and provides no procedures or operational criteria. Its contribution is boundary-setting: it clarifies where and why transport of continuous parameters must halt in standing-preserving bookkeeping, and why treating such parameters as globally or indefinitely transportable is structurally inadmissible rather than merely untested.