Constraint Architectures for Coherent Evaluability (Mind Paper)

Overview This paper develops a formal constraint architecture for coherent evaluability in fixed-domain admissible evaluation systems. Rather than presenting a permissive taxonomy of evaluative regimes, the framework treats coherent evaluability as a structurally constrained phenomenon. The central claim is that non-degenerate coherent evaluability imposes preservation requirements whose surviving kernel forces admissibility structure, quotient-interface formation, transport covariance, and structural persistence conditions. The manuscript integrates: admissibility-preserving transport, witness-coherent evaluation, quotient-interface reduction, structural persistence, fail-closed enforcement, irrecoverable standing failure, admissibility-bearing operator envelopes, and fixed-domain trajectory coherence into a unified formal architecture. Main Results The paper proves that coherent evaluability under fixed-domain admissibility constraints forces: admissibility-preserving quotient-interface structure, transport covariance under identity-preserving transformation, kernel instantiation, witness-coherent evaluative reduction, and structural persistence conditions. Additional results include: no admissibility-preserving hidden evaluative remainder, no competing same-domain admissibility gate, no deeper standing-bearing layer beneath tensor content, impossibility of symmetric self-location without invariant asymmetry, impossibility of post-selection repair, fail-closed coherence propagation, and rigidity of quotient interfaces up to admissibility-preserving equivalence. The framework also develops: admissibility-preserving interface categories, witness-basis equivalence structure, hybrid reduction and exhaustion behavior, operator-envelope exhaustion, boundary-trace fixation, AMetric non-selection, and trajectory-level irrecoverability theorems. Conceptual Position The framework is explicitly not intended as a descriptive catalog of possible evaluative systems. Instead, it functions as a constraint architecture: structures incompatible with coherent admissible evaluability fail instantiation, admissibility-bearing alternatives collapse under preservation constraints, and quotient-interface structure emerges as the minimal surviving evaluative organization under non-degenerate coherent continuity. The resulting architecture operates at a meta-foundational level, characterizing structural conditions for coherent admissible evaluation rather than proposing a merely optional formal framework. Scope The paper works strictly within: fixed-domain evaluative systems, admissibility-preserving transport, finite trajectory structure, witness-coherent evaluation, and fail-closed standing regimes. It does not attempt to treat: cross-domain transport, unrestricted branching systems, infinite evaluative developments, phenomenological consciousness, or unrestricted evaluative pluralism. Formal Structure Core structural components include: admissibility-preserving transport, witness extraction and coherence, quotient-interface construction, kernel instantiation, anchor–tensor–skin role structure, admissibility-preserving operator envelopes, boundary fixation, irrecoverable trajectory collapse, and admissibility-preserving interface morphisms. The framework is closure-oriented and recursively constraint-stable under hostile reinterpretation attempts. This paper is downstream of: Minimal Conditions for Admissible Construction  The Structure of Admissibility