Independent theoretical & metrological research

Quantized Dimensional Ledger (QDL)

QDL is the minimal representational framework capable of expressing all physical theories within a single dimensional language.

𝒟 = ⟨L, F3+2
Dimensional closure basis

Dimensional closure enforces admissibility across models and domains.

3L + 2F ledger Quantized Dimensional Cell (QDC) EFT & SMEFT structure Gravity & metrology links
Framework Definition (Canonical Reference)
Admissibility & validation layer

The formal definition of QDL as a dimensional-closure admissibility and model-validation framework is given in:

Dimensional Closure as a National-Scale Model Validation Layer: From Dimensional Analysis to Prediction Filtering, Measurement Auditability, and Interoperable Trust
Bourassa, J. D. (2025). Zenodo. DOI: 10.5281/zenodo.17979789

This framework reference is independent of any specific application (cosmology, EFT, metrology, engineering).

Location: Huntley, Illinois, USA · Focus: dimensional closure, ledger geometry, EFT structure, gravity, precision metrology, and falsifiable tabletop tests.

Program Overview

Explore the core components of the QDL research program: the structural framework, proposed experiments, formal publications, and the institute’s mission.

Latest Results

Three executed, reproducible residual-first benchmarks using public data across metrology-relevant domains.

Residual-first benchmarking treats coherent residual structure as the primary model-adequacy diagnostic under declared model families and a stated parameter budget. These records are designed for straightforward external replication. No new physical effects are claimed; the contribution is methodological.

Full benchmark summaries, replication materials, and the broader validation roadmap are on the Experiments page.

Experimental Program

QDL is designed to be testable. The experimental validation roadmap focuses on four complementary tabletop platforms that probe QDL-driven scaling laws in distinct physical regimes.

Why QDL Matters

A concise view of how the QDL program fits into 21st-century theoretical and experimental physics.