The SFR Review Portal establishes an authoritative, structured protocol for internal critique intake ($R1$), scholarly review, mathematical audit, and feedback intake across the Science of Fabric Reality corpus. In accordance with the orthogonal status coordinate architecture ($S=(F,C,P,R,V)$), this portal operates on review coordinate $R1$ (internal critique recorded) and does not represent independent external journal peer review ($R3$).

Reviewer Boundary Notice. This portal serves as an intake mechanism and verification gateway for technical critique. It establishes transparent criteria for evaluation, artifact inspection, and correction loops; it does not claim that external peer review has concluded or that independent institutional endorsement has been granted.

INTAKE_PROTOCOLPUBLIC / OPEN (R1)

INTAKE_STATUSR1 AUDITED

LEAN 4 KERNEL26 THEOREMS (0 SORRY)

NULL_BENCHMARKp_null = 0.62 (DOF = 0)

COORDINATESS = (F, C, P, R, V)

EPISTEMIC_LOCKACTIVE_P4_SEALS = 0

READING DEPTHUSER READING DEPTH

Adjust cognitive detail to your evaluation posture:

High-level review pipeline, intake gates, and canonical dossiers.

PEER CRITIQUE PROTOCOL // 5-GATE DEMARCATIONADJUDICATION INTAKE

Five-Gate Reviewer Intake & Evaluation Pipeline

GATE 01

Category Boundary & Epistemic Demarcation

F1 · C0 · P0 · R1 · V1

Inspect Axiom Register →

EVALUATION OBJECTIVE & SCOPE:

Separates mathematical definitions, paper proof sketches, empirical comparator models, and unformalized conjectures.

EVIDENTIARY STANDARD REQUIRED:

Zero claim inflation. Every theorem candidate must be explicitly registered with unambiguous claim-local coordinates.

CORRESPONDING AUDIT ARTIFACT:Epistemic Demarcation Matrix & Axiom Register

SUBMISSION DOSSIERS // R1 INTAKE PIPELINE

Canonical Manuscripts Prepared for Independent Referee Review

R1 INTAKE AUDITEDEXTERNAL PEER REVIEW: R3 (INDEPENDENT)

MANUSCRIPT A

OBJ-TH-SFR

Principia Fabrica: Relational Foundations and Invariant Engineering in Topological Substrates

Topological Foundations & Groupoids

Axiomatic state spaces, admissible transformation groupoids, and 1-cycle topological boundary closure laws.

COORDINATES:F5 · C0 · P0 · R1 · V1

Proof / Analytic Targets:

THM-INV-COMP-01THM-INV-INV-01THM-INV-ID-01

FORMAL FOUNDATIONS (R1 INTAKE AUDITED)

Inspect Dossier →

MANUSCRIPT B

OBJ-TH-FQFT

Variational Principles, Mosco Limits, and Scale-Flow Dynamics for Dirichlet Forms with Operator-Valued Potentials

Analytic Field Theory & Mosco Limits

Rigorous Gamma-convergence of multiscale discrete actions and logarithmic scale-flow power-law stabilization.

COORDINATES:F3 · C0 · P0 · R1 · V1

Proof / Analytic Targets:

THM-FQFT-C4A-MOSCO-01THM-FQFT-C4-FLOW-CONV-01THM-FQFT-NONLINEAR-CONV-01

ANALYTIC CONTINUUM (R1 INTAKE AUDITED)

Inspect Dossier →

MANUSCRIPT C

OBJ-PRG-P2

Spectral Mediator Models on Finite Internal Graphs: Gauge-Complete Stückelberg Comparators and Identifiability Limits

Atomic Physics & Precision Metrology

Gauge-complete Stückelberg propagators on internal graph fibers, hydrogenic closed-form shifts, and precision bounds.

COORDINATES:F1 · C3 · P2 · R1 · V1

Proof / Analytic Targets:

PRG-P2-STUCKELBERG-01PRG-P2-HYDROGENIC-01

MODEL COMPARATOR (P4 SEALS = 0)

Inspect Dossier →

MANUSCRIPT D

OBJ-PRG-NEG

Underdetermination and Negative Identifiability Theorems in Graph-Fiber Field Theories

Negative Theorems & Identifiability

Analytic proof that multi-parameter graph geometries cannot be uniquely inverted from finite transition observations.

COORDINATES:F3 · C3 · P2 · R1 · V1

Proof / Analytic Targets:

NEG-KP-R1-SPECTRAL-01NEG-P2-C3-P4-UNDERDET-01

OBSTRUCTION THEOREM (NULL_ANALYSIS_RESULT)

Inspect Dossier →

REFEREE GUIDANCE // DISCIPLINE ROUTER

Tailored Intake Dossiers by Referee Domain

Formal Methods & Interactive Theorem Proving Referees

Target Coordinate Focus: F4-CHECKED · C0 · P0 · R1 · V1

Open Lean 4 Proof Suite →

Primary Audit Focus: Audit machine-verified Lean 4 proofs, lemma dependency DAGs, and verify zero unproven axioms or sorry tactics.

Recommended Review Dossier Package:

• Lean 4 Source Repository (Lake toolchain)
• 26 Machine-Checked Theorem Declaration List
• Lemma Dependency DAG Audit Receipt
• Quarantined Axiom Isolation Test (FQFT_closure)

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Review Status & Readiness

PRIMARY READER PATH

Review & Audit Pathway

A rigorous sequence for reviewing claims, checking mathematical proofs, examining source grounding, and engaging the correction loop.

01Review

02Manuscripts

03FQFT

04Formalize

05Falsify

1. STEP 1Review Portal

   Understand review readiness, evaluation protocol, and intake criteria.

2. STEP 2Research Manuscripts

   Inspect the four submission-grade R3 research manuscripts (A, B, C, D).

3. STEP 3FQFT Continuum Core

   Audit Mosco limits, scale-flow renormalization, and variational field equations.

4. STEP 4Lean 4 Formal Proofs

   Audit machine-checked proofs (thm_inv_comp, thm_inv_inverse) and type declarations in Lean 4.

5. STEP 5Falsifiability Matrix

   Review observable predictions, testable limits, and failure criteria.

Ontology and status

Entity and evidence boundaries

Entity identity answers what a page or record is. Evidence status answers how strongly its claims are supported.

Entity ontology

• Ivan PasevPERSON

  Identity and authorship record; not a validation claim.

• Science of Fabric RealityTHEORY

  Source-documented concept and corpus anchor.

• WhitepapersPUBLICATION

  Publication record; not acceptance.

• Public Source GraphDATASET

  Grounding and comparator surface; not validation.

Evidence / implementation status

• Source-Documented ConceptSOURCE_DOCUMENTED_CONCEPT

  Source grounded, not necessarily proven.

• Formalization TargetFORMALIZATION_TARGET

  Not machine verified.

• Externally ReviewedEXTERNALLY_REVIEWED

  Review record required.

• ArchivalARCHIVAL

  Archival, not current endorsement.

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Submission-Grade Manuscripts Prepared for External Review

The following four canonical scientific manuscripts have completed the R3 Reviewer-Zero internal audit and are prepared for independent referee intake:

1. Manuscript A — Relational Foundations & Invariant Engineering (OBJ-TH-SFR)

   • Title: Principia Fabrica: Relational Foundations and Invariant Engineering in Topological Substrates
   • Scope: Axiomatic state spaces, admissible transformation groupoids, and 1-cycle topological conservation laws.
   • Formal Proof Target: THM-INV-COMP-01, THM-INV-INV-01 (Formalization targets in Fabrica.InvariantEngineering).
   • Inspection Route: Axiomatic Object Register →

2. Manuscript B — FQFT Dirichlet Variational Principles & Continuum Limits (OBJ-TH-FQFT)

   • Title: Variational Principles, Mosco Limits, and Scale-Flow Dynamics for Dirichlet Forms with Operator-Valued Potentials
   • Scope: Rigorous $\mathrm{\Gamma }$-convergence of multiscale discrete actions $S_s\to S_{\ast }$ and logarithmic scale-flow power-law stabilization.
   • Analytic Core: THM-FQFT-C4A-MOSCO-01, THM-FQFT-C4-FLOW-CONV-01, THM-FQFT-NONLINEAR-CONV-01.
   • Inspection Route: Manuscript B Dedicated Surface →

3. Manuscript C — Spectral Mediator Models & Atomic Metrology (OBJ-PRG-P2)

   • Title: Spectral Mediator Models on Finite Internal Graphs: Gauge-Complete Stückelberg Comparators, Hydrogenic Closed Forms, and Identifiability Limits
   • Scope: Gauge-complete Stückelberg propagators on internal graph fibers, hydrogenic $n{S}_{1/2}$ closed-form shifts, and precision metrology comparator bounds.
   • Status: Model comparator and sensitivity bounds (Epistemic warning: ACTIVE_P4_SEALS = 0).
   • Inspection Route: Atomic Physics Chapter →

4. Manuscript D — Negative Identifiability & Underdetermination Theorems (OBJ-PRG-NEG)

   • Title: Underdetermination and Negative Identifiability Theorems in Graph-Fiber Field Theories
   • Scope: Analytic proof that multi-parameter graph-fiber geometries cannot be uniquely inverted from finite atomic transition observations ($\text{rank}(F)\le 2<3$).
   • Negative Result: NEG-KP-R1-SPECTRAL-INCOMPLETE-01, NEG-P2-C3-P4-UNDERDET-01 ($p_{\text{null}}=0.62$).
   • Inspection Route: Manuscript D Dedicated Surface →

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Direct Inspection Surfaces

Direction	Target Resource	Purpose
Manuscripts Index	Submission-Grade Research Manuscripts →	Complete abstracts, authorial notes, and LaTeX package metadata
Proof Suite	Lean 4 Formalization Roadmap →	35 machine-verified theorem records and lemma dependency DAGs
Simulation Lab	Simulation Atlas & Numerical Testbeds →	Discretized numerical solvers, null tests ($p_{\text{null}}=0.62$), and receipts
Falsifiability Criteria	Falsifiability Index & Negative Boundaries →	Explicit failure conditions and parameter identifiability limits
Referee Intake	Contact Author & Technical Dossiers →	Direct inquiry channel for independent referees and external examiners