L4 Rigidity Under Standing

This paper proves a rigidity result for closed admissible systems with conserved standing. It shows that once standing is fixed and conserved, the admissible structure admits no continuous deformation, relaxation, or compensatory adjustment without collapse. Any attempted variation that preserves surface form but alters standing role is shown to be illicit, manifesting as hidden parameterization or scope transport. The argument is eliminative and non-constructive: it introduces no new primitives, specifies no procedures, and provides no constructive characterization of the structure. The result serves as a boundary theorem, establishing that rigidity is a forced consequence of standing conservation rather than a design choice or modeling preference.