QDL SMEFT Γ(O) Audit Companion v1.0: A Representative Source-Anchored Subset for Closure-Vector Classification of Warsaw-Basis Operator Mixing

This Zenodo record releases the QDL SMEFT Γ(O) Audit Companion v1.0, a representative source-anchored audit subset for applying Quantized Dimensional Ledger closure-vector classification to Warsaw-basis Standard Model Effective Field Theory operator mixing. This release is a technical companion to Bourassa, J. D. (2026), Planck-Scale Fluctuation Closure as the Substrate Interpretation of the Quantized Dimensional Ledger: A QDL Capstone on Physical Persistence, Compton–Gravity Thresholds, Mass-Ratio Closure, Vacuum Filtering, and EFT Audits, Zenodo, DOI: 10.5281/zenodo.20346814. In that capstone paper, QDL is formulated as a closure-admissibility theory of physical persistence, and SMEFT operator mixing is identified as one of the framework’s falsifiable audit channels. The release package implements QDL closure-vector assignments Γ(O) for representative dimension-six Warsaw-basis operator classes and provides selected audit classifications Aij for operator-mixing rows. The audit labels are P, closure-preserving; C, closure-compensated; 0, zero in the stated sector or context; 0/C target, strict-zero or compensator-verification target; and R, reserved for a confirmed nonzero anomalous-dimension entry connecting inequivalent closure grades without an admissible compensator. This v1.0 record is not a completed audit of the full 2499 x 2499 three-generation SMEFT anomalous-dimension matrix. It is a representative, source-anchored audit subset and expansion scaffold. The package contains 29 representative Warsaw-basis operator assignments, 41 row-level extraction scaffold entries, strict-zero and compensator targets, a verification taxonomy, a data dictionary, a changelog, a sources table, and 14 exact/source-anchored rows. It preserves one exact checksum row and includes source-anchored sectoral rows drawn from the SMEFT renormalization literature. The purpose of this release is to make the QDL Γ(O) SMEFT closure rule auditable in machine-readable form. The long-term completion target is a full matrix-level audit in which every relevant nonzero SMEFT anomalous-dimension entry is classified as closure-preserving, closure-compensated, or residual-forcing.