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Lean 4-Intrinsic Uniqueness and Reconstruction Across Mathematical Presentations

Updated September 26, 2026 · 3:32 PM · source date September 26, 2026

Summary

Lean 4-Intrinsic Uniqueness and Reconstruction Across Mathematical Presentations mripr-institute / intrinsic-uniqueness-reconstruction Public Notifications You must be signed in to change notification settings Fork 0 Star 1 Branches Tags Open more actions menu Latest commit History 53 Commits 53 Commits Folders and files Name Name Last commit message Last commit date audits audits lean lean paper paper scripts scripts .gitignore .gitignore README.md README.md Repository files navigation Intrinsic Uniqueness and Reconstruction Across Mathematical Presentations Formal mathematical sources, Lean 4 verification, reconstruction audits, and publication files accompanying: Alex Albert, Intrinsic Uniqueness and Reconstruction Across Mathematical Presentations DOI: 10.5281/zenodo.22775358 Repository structure paper/ — publication source and compiled PDF. audits/ — reconstruction, dependency, formalization, and axiom-audit records.
Why it matters

This ProductUpdate is relevant to the technology intelligence record because it involves DeveloperTools activity. The source article should remain the factual reference for follow-up coverage.

Key facts
  • mripr-institute / intrinsic-uniqueness-reconstruction Public Notifications You must be signed in to change notification settings Fork 0 Star 1 Branches Tags Open more actions menu Latest commit History 53 Commits 53 Commits Folders and files Name Name Last commit message Last commit date audits audits lean lean paper paper scripts scripts .gitignore .gitignore README.md README.md Repository files navigation Intrinsic Uniqueness and Reconstruction Across Mathematical Presentations Formal mathematical sources, Lean 4 verification, reconstruction audits, and publication files accompanying: Alex Albert, Intrinsic Uniqueness and Reconstruction Across Mathematical Presentations DOI: 10.5281/zenodo.22775358 Repository structure paper/ — publication source and compiled PDF.
  • audits/ — reconstruction, dependency, formalization, and axiom-audit records.
  • scripts/ — publication and reproducibility utilities.
  • Lean formalization The paper supplies mathematical proofs; the Lean 4 development formalizes those proofs for kernel checking.
  • Coverage statuses such as complete , partial , and missing describe the extent of that formalization, not whether the paper's results have mathematical proofs.
  • The formal development is organized by mathematical content.
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