QDL Publications, Benchmarks, and DOI Record

The first peer-reviewed journal publication for the QDL research program. It anchors the metrology application layer through dimensional closure, QMU ledgers, and the structural treatment of constants and measurement relations.

The concise QDL orientation and program-architecture record. It synthesizes dimensional closure, QDC geometry, operator governance, mass-spectrum architecture, substrate persistence, measurement-chain integrity, claim-status firewalls, failure modes, and near-term validation paths.

The QDL substrate architecture record. This capstone defines QDL as a residual-first closure-admissibility theory of physical persistence and frames the substrate as the closure-persistent residue of candidate Planck-scale fluctuation structure.

The canonical QDL geometric substrate-mode paper. It models Planck-scale candidate structure as a closure-stable toroidal two-cycle recurrence knot and gives the substrate capstone a compact geometric persistence object.

The central identity is QDC_T = V_Tω₁ω₂ ∼ L³F², with closure sequence T_n,m → QDC_T → Γ_T(T) → C^T_QDL = 0 → R^T_QDL.

The current QDL completion-theorem spine. This record consolidates the route from the Planck-scale toroidal QDC substrate to local Standard-Model admissibility and gravitational recurrence, using exact anchors, conditional reconstruction gates, and declared open proof targets.

The falsifiable operator-governance test for the QDL substrate program. This dataset provides representative source-anchored Warsaw-basis operator assignments, exact/source-anchored rows, strict-zero and compensator targets, verification taxonomy, data dictionary, changelog, sources table, README, workbook, and package ZIP.

The numerical spectrum application of QDL. This synthesis distinguishes derived occupancy-amplitude / Koide eigencone and relational-phase layers from phenomenological radial closure diagnostics.

QDL Physics Institute has filed U.S. Provisional Patent Application No. 64/055,985, titled Systems and Methods for Structural Admissibility Validation of Physical Measurement and Modeling Pipelines.

This filing marks the executable infrastructure phase of QDL: applying structural admissibility as a machine-executable validation layer for physical measurement, modeling, simulation, uncertainty analysis, AI-generated scientific outputs, sensor fusion, digital twins, and related technical workflows.

The earlier roadmap and claim-hierarchy paper for the QDL technical sequence. It organizes the framework around structural closure, numerical closure, residual tests, spectrum selection, constants, operators, gravity, and cosmology.

The reference ledger and executable-check companion to the earlier roadmap paper. It supplies first-pass closure reconstructions across electroweak, flavor, gravitational, and cosmological targets.

Develops the conditional Standard Model spectrum-selection result through gauge seed minimality, hypercharge closure, anomaly cancellation, and single-generation matter completion.

Provides scheme-declared electroweak numerical reconstructions of the Higgs mass, effective weak mixing angle, fine-structure constant, and Fermi scale.

Frames flavor structure through a conditional rank theorem and hierarchy audit covering three generations, Yukawa depth, CKM leakage, and PMNS neutral-flavor closure.

Converts QDL operator governance into a reproducible SMEFT matrix audit with modular sector selection, anomalous-dimension closure, and violation taxonomy.

Develops the gravity closure layer through Einstein–Hilbert minimality, Bianchi conservation, geodesic motion, Keplerian QDC recovery, and the Planck–electroweak hierarchy.

Presents cosmological closure as a horizon-screened curvature ansatz, emphasizing vacuum-energy residuals, cosmic horizon ledgers, and dark-sector separation.

Consolidates the QDL closure sequence by separating strong claims, open residuals, falsification tests, and the emerging compact closure grammar.

Develops the neutral matching unit as a closure-grammar result linking binary–ternary sector coupling, Z6 operator grading, and electroweak residual preservation.

Connects quantized dimensional closure to Compton localization-frequency structure and operator sector selection, sharpening the physical interpretation of the Quantized Dimensional Cell.

Identifies μ = GM as a direct QDC-form object and frames Keplerian closure as a physically concrete realization of L³F².

The algebraic and lattice-theoretic foundation for representing dimensional quantities as integer vectors.

The main formal statement of dimensional closure as a structural admissibility condition in the QDL framework.

Applies the closure framework to SMEFT operator structure and argues for additional admissibility constraints.

Residual-first adequacy testing under declared model families and parameter budgets.

Public-data benchmark record structured for replication and residual-first interpretation.

Optical-cavity resonance-trace benchmark structured as a falsifiable template for model adequacy testing.