Formal-evidence review
- Coverage
- 1 exact subject binding
- Reviewer
- OpenAI Codex / GPT-5
- Independence
- Independence not asserted
Lean evidence record
This technical record binds the exact theorem statement to its commit-pinned Lean source, checker results, assumptions, and publication-review status.
Exact recorded Lean statement
theorem flippedC4Blowup_counterexample :
CounterexampleStatement candidateTournamentLine counts exclude blank lines; comments and documentation count. The total is the commit-pinned first-party Lean import closure; Mathlib and other third-party dependencies are excluded.
Technical evidence record
flippedC4Blowup_counterexample52ae1c0b7cffMechanical evidence
These fields support the exact Lean declaration, not a broader informal claim.
artifact.jackson.flipped-c4-blowup-counterexample.lean-package.v001JacksonHamiltonDecomposition.flippedC4Blowup_counterexampleleanprover/lean4:v4.29.152ae1c0b7cffe499aa0427ea08bed6e85eff6df3sha256:0d8b1274eb8ff1581e77b1bb6d905243e3d29d5af714fa14fa76fb7ca046982eLean foundations
Lean reports the logical foundations below through Mathlib. They are standard proof-system foundations, not conjectural mathematical assumptions about this theorem. The recorded closure stays within the approved classical_mathlib_standard profile, with no unexpected axiom or unfinished-proof placeholder.
Classical.choiceQuot.soundpropextFiles and machine-readable evidence
Use the complete first-party source bundle for reconstruction, or inspect the exact main file and checker evidence separately. Mathlib and other third-party dependencies are identified but not rebundled.
Review results
All four required publication-review gates are accepted for the reviewed presentation of this exact theorem. The review results are separate from the Lean build and do not broaden the formal statement.
Read the publication-review detailsCredit for this release
Authorship and other contributions are recorded separately for this version.
Bertille Granet is credited for the prior flipped-C4 construction, opposite-pair structure, unrestricted formulation, and sufficiently-large theorem.
Lech Mazur contributed the explicit class-size-three obstruction, matching-parity proof, and checked Lean formalization.
Selected reviews
Each entry names the review question, exact subject coverage, and reviewer provenance recorded for this release. A selected review concerns only its named question and is not by itself proof or acceptance of a broader claim. These bindings alone do not establish that proof or computation checks were rerun.
Download exact review bindings
Citation
Use the version-specific citation so the authorship, scope, and public record remain attached.
Release history
This version is part of the release history. No independent external timestamp is claimed.