A digestion of the proof of Sendov’s conjecture ↗
Sendov and the sharper form proved in the exposition · observed Oct 13, 2026
Source status date unavailable · observed Oct 13, 2026
All degrees n ≥ 2 with the stated disk assumption.
Publication v5
The canonical statement, selected results and public proof evidence, with historical and contribution context.
Formal proofs: The full Sendov and Phelps–Rodriguez statements have pinned public Lean sources. Completion is reported by the project; OpenMath has not executed their builds.
AI-assisted work: Original direction and discovery: Lech Mazur with GPT-5.6 Pro. Mathematical digestion: Terence Tao with AI assistance. Second Lean development: Tao directing Claude Opus 5.
Selected primary manuscripts, theorem declarations and project provenance reviewed on 13 October 2026; this is not an exhaustive literature survey.
Checked Oct 13, 2026 · independent review pending.
Sendov and the sharper form proved in the exposition · observed Oct 13, 2026
Source status date unavailable · observed Oct 13, 2026
All degrees n ≥ 2 with the stated disk assumption.
Lech Mazur · metadata-link · Original document rights remain with its authors.
OpenMath supplies original paraphrases and links; no proof text is republished. Rights / source terms
sendov-conjecture:entry:mazur:v1Terence Tao · metadata-link · Original document rights remain with its authors.
OpenMath supplies original paraphrases and links; no proof text is republished. Rights / source terms
sendov-conjecture:entry:digestion:v1Terence Tao, teorth/sendov project · metadata-link · Original document rights remain with its authors.
OpenMath supplies original paraphrases and links; no proof text is republished. Rights / source terms
sendov-conjecture:entry:lean:v1Initial checked pilot publication; source attribution, rights, wording and coverage reviewed by OpenMath staff.
Reviewed reader correction: preserve assertion history, exact citations and scoped assessments; task evidence names its exact Claim target.
Reviewed reader correction: preserve assertion history, exact citations and scoped assessments; task evidence names its exact Claim target.
Reviewed reader correction: preserve assertion history, exact citations and scoped assessments; task evidence names its exact Claim target.
Reviewed reader correction: preserve assertion history, exact citations and scoped assessments; task evidence names its exact Claim target.
Reviewed reader correction: preserve assertion history, exact citations and scoped assessments; task evidence names its exact Claim target.
Reviewed reader correction: preserve assertion history, exact citations and scoped assessments; task evidence names its exact Claim target.
Reviewed reader correction: preserve assertion history, exact citations and scoped assessments; task evidence names its exact Claim target.