Empirical Completeness and Reference Robust Confirmation The Maley Theorem

This paper establishes a necessary condition on empirical confirmation at the theory level. It proves that no body of empirical results—regardless of quantity, precision, or consistency—can confirm a theory unless reference is fixed in an admissible, standing-preserving manner across all empirical contexts in which the theory is evaluated. The result is eliminative and structural. It does not propose a confirmation method, evidential metric, or validation procedure. Instead, it shows that empirical confirmation presupposes reference robustness as a precondition: if reference is unstable, context-dependent, or fixed only implicitly, empirical support collapses into surrogate agreement and cannot license theory-level confirmation. The theorem blocks a class of illicit inferences in which apparent empirical success is taken to validate a theory despite unresolved reference drift, under-determination, or semantic substitution. It clarifies why empirical completeness is not a matter of evidential accumulation but of admissible reference fixation, and why no amount of data can repair a failure at that level. This work is purely boundary-setting. It introduces no new primitives, no operational criteria, and no enforcement mechanisms. Its contribution is to delimit what empirical confirmation can and cannot establish, independent of methodology, instrumentation, or scientific domain.