Reviewer Dossiers ​

STATUS BOUNDARY: This portal organizes internal publication candidates into reviewer-facing dossiers. All states listed here (e.g., review-ready, under-internal-review) strictly reflect internal preparatory tracking. No dossier is claimed as externally not accepted, not peer-reviewed, or formally not validated unless explicit, verifiable external records are attached.

Institutional Review Pipeline ​

The GILC research corpus is partitioned into cohesive dossiers mapping to distinct scientific audiences. The Reviewer Dossier Engine below tracks the assignment of review slots and the readiness of each dossier package for formal evaluation.

Institutional Reviewer Slots

This dashboard tracks the status of internal and intended external reviewer slots mapped to our publication dossiers. Note: All slots track preparatory internal progression. No external peer review or acceptance is claimed.

rev-fqft-01Pending Assignment
Target Dossier:Fractal Quantum Field Theory (FQFT)
Focus Area:Quantum Field Theory, Renormalization
Last Updated: 2026-06-20
rev-fqft-02Pending Assignment
Target Dossier:Fractal Quantum Field Theory (FQFT)
Focus Area:Mathematical Physics
Last Updated: 2026-06-20
rev-sfr-01Pending Assignment
Target Dossier:Scale-Free Relativity (SFR)
Focus Area:Cosmology, General Relativity
Last Updated: 2026-06-21
rev-physica-01Under Review
Target Dossier:PHYSICA Program Synthesis
Focus Area:Foundational Synthesis
Last Updated: 2026-06-22
rev-dft-01Under Review
Target Dossier:Digital Fabrica Theory (DFT)
Focus Area:Information Theory, Automata
Last Updated: 2026-06-23
rev-math-01Pending Assignment
Target Dossier:Mathematical Formalization Spine
Focus Area:Formal Logic, Lean 4
Last Updated: 2026-06-25
rev-sim-01Pending Assignment
Target Dossier:Simulation & Analytics Pipeline
Focus Area:Computational Physics
Last Updated: 2026-06-25

Dossier Details ​

Fractal Quantum Field Theory (FQFT) ​

Fractal Quantum Field Theory (FQFT)

Review Ready

A comprehensive dossier mapping the scale-invariant extensions to QFT and the resulting dimensional cascade models.

Target Audience: Theoretical Physicists, Mathematical Physicists

Included Papers

Formalization Targets

  • fqft-scale-invariance-lemma
  • fractal-renormalization-theorem

Scale-Free Relativity (SFR) ​

Scale-Free Relativity (SFR)

Preparation

Dossier encapsulating the ontological mapping of scale-free dynamics onto relativistic manifolds.

Target Audience: Cosmologists, High-Energy Physicists

Included Papers

Formalization Targets

  • sfr-manifold-mapping-theorem

PHYSICA Program Synthesis ​

PHYSICA Program Synthesis

Publication Candidate

The overarching framework unifying FQFT and SFR under the PHYSICA architectural model.

Target Audience: Foundational Physicists, Philosophers of Science

Included Papers

Formalization Targets

  • physica-unification-axiom

Digital Fabrica Theory (DFT) ​

Digital Fabrica Theory (DFT)

Under Internal Review

Automaton-based modeling of the underlying informational fabric supporting physical laws.

Target Audience: Information Theorists, Cyberneticists

Included Papers

Formalization Targets

  • dft-automaton-equivalence-proof

Simulation Integrations

  • sim-dft-cellular
  • sim-fabric-stress

Mathematical Formalization Spine ​

Mathematical Formalization Spine

Formalization Candidate

The repository of all formal Lean 4 sketches and proofs validating the structural theorems of the corpus.

Target Audience: Logicians, Lean 4 Engineers, Mathematicians

Included Papers

Formalization Targets

  • all-active-candidates

Simulation & Analytics Pipeline ​

Simulation & Analytics Pipeline

Preparation

Data dossiers mapping empirical models and consensus update algorithms across the corpus.

Target Audience: Computational Physicists, Simulation Engineers

Included Papers

Simulation Integrations

  • sim-kp-propagation
  • sim-quantum-consensus

Reviewer Onboarding ​

Reviewers assigned to a slot should begin by verifying the Target Audience alignment for their dossier. Access to the corresponding formalization targets (Lean 4 proofs) is available via the Formalization Gateway.

DFT 1.0 Projections ​