First Order Asymmetry as an Admissibility Theorem

This paper shows that if a global description claims epistemic standing over a domain, then it cannot enforce the exact elimination of all first-order asymmetry without violating admissibility. Attempting to impose complete first-order symmetry requires a stable criterion for distinguishing first-order structure from higher-order or representational artifacts across admissible redescriptions. Such a criterion cannot be maintained without importing hidden structure or external comparators, rendering the global constraint inadmissible. The result is conditional and eliminative. It does not assert that asymmetry must play any specific epistemic or physical role, nor does it privilege any particular realization of asymmetry. Instead, it excludes the enforcement of exact global first-order symmetry as a standing-preserving constraint. Any admissible global description must therefore permit at least one first-order asymmetry if epistemic standing is retained.