Independent foundations-of-physics research institute

Physical Law as the Minimal Architecture of Persistence Under Closure

The QDL Physics Institute investigates whether particles, fields, mass, charge, families, interactions, constants, vacuum structure, and spacetime organization can be understood through a smaller common architecture: closure-persistent recurrence.

The Quantized Dimensional Ledger (QDL) and Quantized Dimensional Cell (QDC) provide the principal case study. In the QDL substrate interpretation, the QDL Lattice is the closure-compatible recurrence background from which effective spatial properties and persistent localized particle modes may arise.

The program asks not only whether equations are dimensionally homogeneous, but whether candidate physical structures remain admissible under algebraic, anomaly, topological, dynamical, observational, canonical, gravitational, and compensator-closure tests.

Flagship open research monograph Predictive compression Closure-persistent recurrence QDL Lattice L3F2 QDC recurrence Matter and hypercharge Three-family selection Charged-lepton phase domain Spin-2 obstruction Vacuum-energy theorem target Claim-status discipline

The current flagship synthesis is the 126-page monograph Physical Law as the Minimal Architecture of Persistence Under Closure. It integrates the program's methodological thesis, QDL/QDC construction, four demonstrated cases of conditional predictive compression, explicit no-fit boundaries, a negative gravitational result, and a closure-neutral approach to the vacuum-energy problem. Stronger physical claims remain gated by stated mathematical, dynamical, representational, gravitational, and empirical requirements.

First physical picture · QDL Lattice

Space is not empty nothing; it is a closure-compatible recurrence background.

In QDL, the QDL Lattice is not an object placed inside pre-existing empty space. It is the proposed closure-compatible recurrence background from which the effective properties of space arise. The lattice supplies adjacency, propagation capacity, phase return, closure stiffness, and coherent mediation.

A persistent particle is then not a foreign object inserted into space. It is a localized reorganization of that same recurrence background. An electron-like mode is a single-core toroidal recurrence; a proton-like mode is a triadic confined recurrence with trefoil-like morphology.

QDL Lattice → localized closure modes → confined composite modes → collective stress → effective geometry

This is the simplest entry point into the QDL worldview: vacuum, matter, forces, and geometry are different organizations of closure-persistent recurrence.

Claim-status note: this is the QDL substrate interpretation and research architecture. It is not yet an empirical observation of microscopic lattice cells or a completed derivation of spacetime, gravity, spin, or the full particle spectrum.

Integrated QDL worldview showing progression from QDL Lattice to localized knots, triadic baryons, collective stress, and effective geometry
Integrated worldview. The QDL Lattice is shown as the closure-compatible network that supports localized knots, trefoil baryonic modes, collective stress propagation, and possible effective geometry. The diagram is conceptual, not a literal microscopic image.
Defining synthesis · Open Research Monograph Version 1.0 · June 2026

Physical Law as the Minimal Architecture of Persistence Under Closure

Predictive Compression, Ontological Unification, and the Vacuum-Energy Problem

The monograph states the program's broadest thesis: physical law may be understood as the minimal architecture required for physical persistence under closure. The proposal is methodological before it is ontological. A reduced structure counts as genuine predictive compression only when independently declared constraints determine a consequence not separately inserted, generate linked consequences, or exclude an otherwise viable alternative.

The principal technical cases are a restricted matter-and-hypercharge selection, a primitive three-family orbit, an ordered-pair charged-lepton phase domain with the conditional phase θ = 2/9, compact-phase interaction selection, and a full-rank coframe Hessian obstruction showing that isotropic contact geometry and a common Lorentzian-looking cone do not by themselves produce massless spin-2 gauge dynamics.

The work is an openly archived, non-peer-reviewed scholarly monograph. It distinguishes strict results, conditional reconstructions, restricted minimality theorems, constrained branches, and open numerical or dynamical targets.

126 pages Approximately 24,000 words 7 tables 10 principal graphics 3 appendices DOI: 10.5281/zenodo.20940986
Frontispiece showing closure-persistent recurrence as a common architecture for particle, mass, charge, family, vacuum, interaction, and physical constants
Frontispiece. Selected manifestations of closure-persistent recurrence. The diagram is conceptual rather than a literal microscopic image; its scientific content is assessed through predictive compression, explicit closure gates, and failure-sensitive tests.
New to QDL?

For a short, equation-light introduction, begin with QDL in 5 Minutes. For the complete conceptual and technical synthesis, proceed to the flagship monograph. The roadmap then provides a compact map of the supporting paper sequence and open validation gates.

QDL Program Roadmap and Supporting Architecture

May 2026: The concise navigation record supporting the flagship monograph is From Closure Admissibility to Physical Selection: A Roadmap for the Quantized Dimensional Ledger Program .

This roadmap consolidates QDL across dimensional closure, QDC geometry, operator governance, mass-spectrum architecture, substrate persistence, measurement-chain integrity, claim-status firewalls, failure modes, and near-term validation paths. It is the recommended map for understanding how the monograph's claims connect to the major technical records.

Scope note: the roadmap frames QDL as a structural-admissibility program, not a completed unification theory. It distinguishes definitions, reconstructions, ansatz-level hypotheses, audits, residuals, and theorem targets so that QDL can be evaluated by explicit claim status and reproducible validation paths.

Completion-Theorem Spine: The QDC Completion Theorem

June 2026: The QDL program has reached a new theorem-status milestone: The QDC Completion Theorem: Matter-Basis Minimality, Three-Family Automorphism, Charged-Lepton Closure, and Gravitational Recurrence in the Quantized Dimensional Ledger .

This paper consolidates the current QDL completion spine from the Planck-scale toroidal QDC substrate to local Standard-Model admissibility and gravitational recurrence. It organizes the program around exact anchors, conditional reconstruction gates, and explicit remaining proof targets.

The central claim is deliberately status-controlled: stable physical structure is proposed to arise as a closure-stable projection of a Planck-scale toroidal QDC substrate. The theorem does not claim that every Standard Model constant has been computed. Instead, it identifies the finite gates that must close for QDL to become a candidate substrate-level completion theory.

Graphical abstract for the QDC Completion Theorem showing the Planck-scale toroidal QDC substrate, minimal closure-stable local Standard-Model projection, exact anchors, and open completion gates
Graphical abstract for the QDC Completion Theorem. The left panel shows the Planck-scale toroidal QDC substrate with three length recurrences and two frequency recurrences. The center panel summarizes the proposed minimal closure-stable local projection: gauge-sector reconstruction, matter-basis projection, hypercharge survival, primitive three-family automorphism, and charged-lepton mass closure. The right panel separates exact or computed anchors from open completion gates. The figure is a theorem-status map, not a claim that all remaining constants have already been derived.
Graphical overview of the Toroidal Quantized Dimensional Cell as a candidate closure geometry for physical law within the Quantized Dimensional Ledger, showing the master closure equation, closure hierarchy, physics-sector anchors, and residual-test framework
The Toroidal QDC as a candidate closure geometry for physical law. QDC means Quantized Dimensional Cell. In this homepage overview, the toroidal QDC is presented as a Planck-scale compact recurrence cell whose closure-admissible projections may organize physical law through the hierarchy QDCT → ker(CTQDL) → Lphys → observed sectors → RX. The claim is not that each representative anchor equation is individually unique to physics, but that the toroidal QDC organizes gravity, quantum recurrence, field relations, EFT operators, mass structure, measured constants, particles, interactions, and cosmological residuals within one closure-projection architecture.

Recommended Reading Path

The current eight-anchor hierarchy, beginning with the flagship synthesis and proceeding to its technical foundations.

1

Flagship Monograph: Physical Law as Persistence Under Closure

Defining synthesis. Integrates predictive compression, closure ontology, QDL/QDC construction, matter and family selection, charged-lepton phase structure, compact-phase locking, the spin-2 obstruction, and the vacuum-energy theorem target within one claim-status-controlled framework.

Open Research Monograph v1.0 · DOI: 10.5281/zenodo.20940986
2

QDL Roadmap / Program Architecture

Canonical orientation record. Consolidates QDL from closure admissibility to physical selection and explains the program layers, claim-status firewalls, failure modes, and near-term validation paths.

Zenodo roadmap · DOI: 10.5281/zenodo.20461142
3

JTAP Metrology Paper

First peer-reviewed foundation. Establishes QDL in metrology through dimensional closure, QMU ledgers, and the ontology of physical constants.

Journal of Theoretical and Applied Physics · DOI: 10.57647/jtap.2026.2004.05
4

Planck-Scale Substrate Capstone

QDL substrate architecture. Defines the substrate as the closure-persistent residue of candidate Planck-scale fluctuation structure, not a medium, material aether, or hidden substance.

Zenodo capstone · DOI: 10.5281/zenodo.20346814
5

Toroidal QDC Knot

Geometric substrate keystone. Gives the substrate a compact closure object: a toroidal two-cycle recurrence mode realizing QDCT = VTω1ω2 ∼ L3F2.

Zenodo keystone · DOI: 10.5281/zenodo.20367493
6

QDC Completion Theorem

Completion-theorem spine. Organizes the path from Planck-scale toroidal QDC closure to Standard-Model admissibility, matter-basis minimality, primitive three-family recurrence, charged-lepton closure, gravitational recurrence, and explicitly declared remaining proof gates.

Zenodo theorem record · DOI: 10.5281/zenodo.20692677
7

SMEFT Γ(O) Audit Companion

Falsifiable operator-governance test. Provides a representative source-anchored, machine-readable audit subset for testing closure-vector classification of Warsaw-basis SMEFT operator mixing.

Zenodo dataset · DOI: 10.5281/zenodo.20357001
8

Charged-Lepton / Mass-Spectrum Sequence

Numerical spectrum application. Develops QDL occupancy-amplitude closure, Koide charged-lepton geometry, the relational phase θ = 2/9, and charged-lepton mass-ratio reconstruction.

Mass-spectrum synthesis · DOI: 10.5281/zenodo.20328260

This path gives visitors a coherent progression: flagship synthesis → program roadmap → peer-reviewed metrology foundation → substrate architecture → geometric substrate keystone → completion-theorem spine → falsifiable operator audit → numerical mass-spectrum application.

QDL substrate graphical abstract showing Planck-scale fluctuation candidates passing through QDL closure filters to form persistent physical structures including Standard Model fields, mass spectra, gravitational sources, vacuum residuals, measurement records, and EFT operator audits
Planck-Scale Fluctuation Closure and the QDL Substrate. This is the graphical abstract for the QDL program capstone. The substrate is not a medium; it is the closure-persistent residue. Planck-scale candidate fluctuations become persistent physical structure only if they pass QDC, Compton, gauge, representation, gravitational, vacuum, measurement-chain, anomaly, flavor, and EFT closure filters.
Geometric Substrate Keystone

May 2026: The canonical QDL geometric substrate-mode paper is The Toroidal QDC Knot: A Closure-Stable Geometric Substrate Mode for the Quantized Dimensional Ledger .

This record extends the Planck-scale substrate capstone by proposing a compact geometric persistence object: the toroidal QDC knot. It defines toroidal QDC modes as closure-stable two-cycle recurrence candidates with QDCT = VTω1ω2 ∼ L3F2.

The paper develops the closure sequence Tn,m → QDCT → ΓT(T) → CTQDL = 0 → RTQDL and connects it conditionally to three-family recurrence, the charged-lepton phase θ = 2/9, Koide occupancy-amplitude closure, vacuum residual selection, gauge-sector admissibility, non-SM exclusion, the Compton–gravity threshold m*/mP = 1/√2, and a candidate toroidal QDC Hilbert space.

Scope note: this is a conditional geometric substrate hypothesis. It does not claim a completed derivation of the Standard Model, a full quantum gravity theory, a numerical derivation of the cosmological constant, or a final solution to dark matter, inflation, black-hole microstates, or time.

Completion-Theorem Spine

June 2026: The QDC Completion Theorem consolidates the local Standard-Model, family, charged-lepton, and gravitational recurrence gates of the QDL program: The QDC Completion Theorem: Matter-Basis Minimality, Three-Family Automorphism, Charged-Lepton Closure, and Gravitational Recurrence in the Quantized Dimensional Ledger .

The paper formulates a theorem-status-controlled completion architecture. Its exact or computed anchors include [GM] = L3F2, the Planck identity GMP = LP3FP2, the Compton–gravity threshold m* = mP/√2, and the QDC closure functional CQDC(w) = 2ΣL - 3ΣF.

Scope note: the theorem does not claim that QDL is already a completed final theory of nature. It identifies the finite gate structure that must close for QDL to become a candidate substrate-level completion theory. Open gates include absolute mass scale, quarks and neutrinos, CKM/PMNS, gauge couplings, an action principle, GR/quantum-gravity recovery, dark-matter residuals, and the cosmological residual.

Program Capstone

May 2026: The QDL substrate architecture record is 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 .

This record defines QDL’s substrate interpretation: physical reality is not modeled as a medium or hidden substance, but as the closure-persistent residue of candidate Planck-scale fluctuation structure. It supplies the program’s clearest identity statement: QDL is a closure-admissibility theory of physical persistence.

Key advantages of the capstone: a dimensionless Compton–gravity threshold, m*/mP = 1/√2; a charged-lepton mass-ratio reconstruction; a gravitational QDC-to-curvature bridge; a vacuum-filter toy model; a provisional SMEFT audit criterion; a full matrix-audit protocol; a measurement-chain closure theorem; and a constants-as-closure-operators interpretation.

The capstone is supplemented by the Toroidal QDC Knot as the geometric substrate keystone, by the SMEFT Γ(O) Audit Companion as a falsifiable operator-governance dataset, and by the QDL Roadmap as the canonical program-architecture record.

Technical Companion Dataset

May 2026: The QDL substrate capstone has a dedicated machine-readable SMEFT audit companion: QDL SMEFT Γ(O) Audit Companion v1.0: A Representative Source-Anchored Subset for Closure-Vector Classification of Warsaw-Basis Operator Mixing .

This dataset turns the capstone’s SMEFT Γ(O) operator-mixing criterion into a citable audit artifact with machine-readable tables: representative Warsaw-basis operator assignments, exact/source-anchored rows, row-level extraction scaffolds, strict-zero and compensator targets, verification taxonomy, data dictionary, changelog, sources table, README, workbook, and package ZIP.

Scope note: the companion is a representative source-anchored subset and scaffold. It does not claim completion of the full 2499 × 2499 three-generation SMEFT anomalous-dimension matrix, and it asserts no confirmed R-class violations.

Numerical Spectrum Application

May 2026: The charged-lepton and mass-spectrum sequence develops the numerical spectrum side of QDL: occupancy-amplitude closure, Koide cone structure, relational phase quantization, and charged-lepton mass-ratio reconstruction.

A current synthesis record is: QDL Charged-Lepton Mass Spectrum: A Synthesis of Derived Structure and Phenomenological Radial Closure .

The mass-spectrum sequence is best read after the QDL roadmap, substrate capstone, and Toroidal QDC Knot because the roadmap provides the program architecture, while the toroidal paper gives a geometric interpretation of three-family recurrence and the charged-lepton relational phase θ = 2/9.

First Peer-Reviewed Foundation

April 2026: The Quantized Dimensional Ledger for Metrology: Dimensional Closure, QMU Ledgers, and the Ontology of Physical Constants is published in the Journal of Theoretical and Applied Physics: Bourassa, J. D. (2026). The Quantized Dimensional Ledger for Metrology: Dimensional Closure, QMU Ledgers, and the Ontology of Physical Constants. Journal of Theoretical and Applied Physics, 20(3). https://doi.org/10.57647/jtap.2026.2004.05

This marks the first peer-reviewed journal publication for the QDL research program and establishes a formal publication anchor for the framework’s metrology application.

Executable Infrastructure Milestone

May 2026: 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 measurement, modeling, simulation, uncertainty analysis, AI-generated scientific outputs, sensor fusion, digital twins, and related technical workflows.

Status: U.S. provisional patent application filed; patent pending.

Core Closure Sequence

The primary technical entry path into the current QDL program.

Defining synthesis · Predictive compression · Vacuum-energy theorem target · DOI: 10.5281/zenodo.20940986
Canonical program architecture · Claim-status firewalls · DOI: 10.5281/zenodo.20461142
Substrate architecture · Physical persistence · DOI: 10.5281/zenodo.20346814
Geometric substrate keystone · Two-cycle recurrence · DOI: 10.5281/zenodo.20367493
Completion-theorem spine · Standard-Model admissibility and gravitational recurrence · DOI: 10.5281/zenodo.20692677
Falsifiable operator-governance test · Representative source-anchored SMEFT audit subset · DOI: 10.5281/zenodo.20357001
Numerical spectrum application · Koide closure · DOI: 10.5281/zenodo.20328260
Earlier technical roadmap · Claim hierarchy · DOI: 10.5281/zenodo.20076081
Reference ledger · Executable checks · DOI: 10.5281/zenodo.20086069
How the current hierarchy fits together

The flagship monograph is now the defining synthesis of the program. The QDL roadmap remains the concise navigation record, and the JTAP metrology paper is the first peer-reviewed foundation. The Planck-scale capstone defines the substrate architecture. The Toroidal QDC gives that substrate a compact geometric closure object. The QDC Completion Theorem supplies the completion-theorem spine from substrate recurrence to Standard-Model admissibility and declared open proof gates. The SMEFT Γ(O) audit companion supplies the strongest falsifiable operator-governance test. The charged-lepton sequence provides the numerical spectrum application.

The Core Closure Sequence remains the broader technical map: it develops spectrum selection, operator governance, gravitational closure, electroweak reconstruction, flavor hierarchy, cosmological ansatz structure, and QDC realizations under declared claim-status categories.

For the full list, see Publications → Core Closure Sequence.

From Concept to Consequence

What Changes When You Apply QDL

A second-pass view: from open-ended model building to constrained, testable structure.

Diagram showing QDL as an admissibility filter that reduces model space, finite operators, and falsifiable outcomes
QDL is proposed as an admissibility layer applied prior to unconstrained model proliferation. The aim is not to replace dynamics, but to narrow the space of admissible representations before detailed fitting begins.

Core takeaway: QDL reduces the space of admissible physical models before data is ever considered.

Core Consequences
Physical-persistence filter. The capstone reframes QDL as a theory of which candidate structures persist, not merely which expressions are dimensionally balanced.
Geometric substrate keystone. The Toroidal QDC gives the substrate a compact recurrence object: \(QDC_T = V_T\omega_1\omega_2 \sim L^3F^2\).
Reduced model space. QDL is intended to filter representations before parameter fitting, reducing open-ended freedom at the structural level.
Finite operator logic. In the QDL program, operator towers are not merely truncated for convenience; drifting families are treated as structurally inadmissible.
Numerical spectrum application. The charged-lepton sequence tests whether family recurrence and occupancy-amplitude closure can constrain mass ratios.
Built-in falsifiability. If stable, physically necessary structures require persistent non-closure, the framework fails.
Current Research Status

The QDL research program is currently focused on:

  • Using the QDL roadmap as the canonical program-architecture record for the full closure-admissibility-to-physical-selection framework.
  • Using the JTAP metrology paper as the first peer-reviewed foundation for QDL closure and physical constants.
  • Using the QDL substrate capstone as the program-level reference for physical persistence, residual-first admissibility, and substrate-as-residue interpretation.
  • Using the Toroidal QDC as the geometric substrate keystone for two-cycle recurrence, family-class closure, vacuum filtering, and quantum-geometry state-space development.
  • Using the QDC Completion Theorem as the completion spine for Standard-Model admissibility, matter-basis minimality, primitive three-family recurrence, charged-lepton closure, gravitational recurrence, and declared open proof gates.
  • Expanding the SMEFT Γ(O) audit companion beyond its v1.0 representative source-anchored subset toward fuller exact row extraction and block-level matrix coverage.
  • Developing the charged-lepton and mass-spectrum sequence as the numerical spectrum application of QDL occupancy-amplitude closure.
  • Development of the Core Closure Sequence as the primary technical map for QDL.
  • Residual-first benchmark comparisons using publicly available experimental datasets.
  • Design of falsifiable tests probing dimensional-closure scaling relations and residual classifications.
  • Development of executable structural-admissibility infrastructure for measurement, modeling, simulation, AI scientific-output validation, sensor fusion, and digital-twin workflows.

Program status: Active research, DOI-backed archival development, executable infrastructure development, and manuscript submissions in progress (2026).

Three Layers of the QDL Program
Framework layer. QDL develops dimensional closure, structural admissibility, the 3L + 2F ledger architecture, the Quantized Dimensional Cell, closure grammar, residual-first admissibility, claim-status firewalls, and the substrate capstone’s physical-persistence interpretation.
Scientific application layer. QDL applies the framework to metrology, physical constants, effective field theory, operator filtering, representation governance, model adequacy, gravitational dynamics, cosmological closure, flavor structure, mass-ratio closure, vacuum filtering, toroidal QDC substrate geometry, and residual tests.
Executable infrastructure layer. QDL implements admissibility as machine-executable validation infrastructure, including calculators, admissibility engines, measurement validators, AI scientific-output guardrails, software analyzers, digital-twin checkers, and sensor-fusion filters.

U.S. Provisional Patent Application No. 64/055,985, Systems and Methods for Structural Admissibility Validation of Physical Measurement and Modeling Pipelines, was filed in May 2026 to protect the executable infrastructure direction while the scientific framework remains publicly documented through DOI-backed research records.

QDL Physics Institute

The QDL Physics Institute is an independent research program based in Huntley, Illinois, USA, focused on the development and testing of the Quantized Dimensional Ledger framework for dimensional closure, physical persistence, model admissibility, residual-first validation, executable measurement integrity, and experimental discrimination.

Research areas: dimensional structure of physical quantities, effective field theory constraints, dimensional closure in metrology, model integrity, closure grammar, gravitational and cosmological closure, toroidal QDC substrate geometry, mass-spectrum closure, executable validation infrastructure, and falsifiable tabletop experiments.

Director: James D. Bourassa   |   ORCID: 0009-0008-0155-0051

Research Snapshot

Current entry points into the public QDL program hierarchy.

QDL in 5 Minutes

A short, equation-light first-pass guide for new readers before entering the roadmap, paper stack, and calculator.

QDL Roadmap

The canonical program-architecture record: closure admissibility, physical selection, claim-status firewalls, failure modes, and validation paths.

JTAP Metrology Paper

The first peer-reviewed QDL foundation: dimensional closure, QMU ledgers, and the ontology of physical constants.

QDL Substrate Capstone

The program-level reference for physical persistence, substrate-as-residue interpretation, Compton–gravity threshold, mass-ratio closure, vacuum filtering, and EFT audit logic.

Toroidal QDC Knot

The geometric substrate keystone: compact two-cycle recurrence, toroidal QDC closure, family-class lemma, vacuum filtering, and candidate quantum-geometry Hilbert space.

QDC Completion Theorem

The theorem-status completion spine: Standard-Model admissibility, matter-basis minimality, primitive three-family recurrence, charged-lepton closure, gravitational recurrence, and open proof gates.

SMEFT Γ(O) Audit Companion

A machine-readable dataset that applies QDL closure-vector classification to representative Warsaw-basis SMEFT operator-mixing rows.

Charged-Lepton Mass Spectrum

The numerical spectrum application: Koide occupancy-amplitude closure, relational phase structure, and charged-lepton mass-ratio reconstruction.

QDL Calculator

A live entry point for testing declared vectors against closure rules, exploring admissible and inadmissible configurations, and generating compact report-ready summaries.

Interactive QDL Tool

A live entry point for testing structural admissibility under declared closure rules.

QDL Admissibility Calculator

Test declared vectors against canonical closure rules, explore admissible and inadmissible configurations, and use the built-in SMEFT ℤ₆, dimensional-failure, and metrology examples.

The calculator provides a live demonstration layer for the QDL framework and a compact report-ready summary of each result.

Latest Program Updates

Recent publications, benchmarks, and program milestones.

Earlier Foundational Papers

Formal background for the current roadmap, substrate capstone, toroidal QDC keystone, and Core Closure Sequence.

How to Read the Site

Start with QDL in 5 Minutes for a short first-pass introduction. Then read the QDL roadmap as the canonical program-architecture record. Then read the JTAP metrology paper as the peer-reviewed foundation. Continue to the QDL Substrate Capstone for the program-level identity and physical-persistence framework. Next read the Toroidal QDC Knot for the geometric substrate keystone, the QDC Completion Theorem for the completion-theorem spine, the SMEFT Γ(O) Audit Companion for the first machine-readable operator-mixing audit artifact, and the charged-lepton mass-spectrum synthesis for the numerical spectrum application.

The earlier lattice, closure-formalism, SMEFT, metrology, and book records remain important, but they are now best read as background to the broader roadmap, substrate, toroidal keystone, and closure sequence.

Research Goals

Near-term objectives of the Quantized Dimensional Ledger research program.

  • Use the canonical QDL roadmap to organize the program from closure admissibility to physical selection.
  • Formal development of dimensional closure as a structural admissibility constraint on physical representations.
  • Further development of the substrate capstone interpretation: QDL as a residual-first closure-admissibility theory of physical persistence.
  • Development of the Toroidal QDC as the geometric substrate keystone for QDL recurrence, family classification, vacuum residual filtering, and candidate quantum-geometry state spaces.
  • Development of the QDC Completion Theorem sequence as the Standard-Model completion spine, with explicit follow-up gates for matter-basis orbit class, charged-lepton phase derivation, masses, gauge couplings, action principle, gravity recovery, dark matter, and cosmological residuals.
  • Completion and hardening of the Core Closure Sequence across spectrum selection, constants, operators, gravity, cosmology, and residual tests.
  • Expansion of the SMEFT Γ(O) Audit Companion from a representative source-anchored subset toward fuller exact coefficient extraction, block-level coverage, and matrix-level closure classification.
  • Development of the charged-lepton and mass-spectrum sequence as the numerical application layer of QDL closure.
  • Design of falsifiable tabletop experiments capable of distinguishing dimensional-closure predictions from conventional parameterizations.
  • Development of executable QDL validation tools for physical measurement, modeling, uncertainty analysis, AI scientific-output checking, sensor fusion, and digital-twin workflows.

Citable Program Record

Archival records and DOI-backed materials for the Quantized Dimensional Ledger research program.

The QDL research program maintains a DOI-backed archival record through Zenodo. Core manuscripts, technical pillars, benchmark records, the flagship monograph, closure-grammar papers, roadmap records, substrate-capstone records, toroidal QDC records, completion-theorem records, and supporting materials are preserved as citable research artifacts.

Maintaining DOI-backed program records supports long-term citation, reproducibility, and accessibility of the QDL research program.

Collaboration & Support

The QDL Physics Institute welcomes collaboration with researchers, experimental groups, metrology laboratories, calibration and accredited testing organizations, and institutions interested in dimensional structure, measurement integrity, executable validation infrastructure, physical-persistence tests, or falsifiable tests of the Quantized Dimensional Ledger framework.

The program also welcomes philanthropic or institutional support that enables continued development of open, DOI-backed research records, executable validation tools, source-anchored SMEFT audit artifacts, flagship-monograph dissemination, toroidal QDC substrate research, completion-theorem gate closure, and experimental benchmark studies.

For collaboration inquiries or discussion of potential support, please contact james.bourassa@qdlphysics.org.