Will any of Levent Alpöge’s mathematical results with Claude be proven flawed by the end of the year?
IAOne-Off3moisManifold MarketsSans KYCDonnées de résolution vérifiéesAssez bien calibréPrévision communautaire actuelleNon 72%
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Mis à jour il y a 4 heures
Obsolète24 août 26, 06:13 UTC31 déc. 26, 23:59 UTC
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Questions liées pour le contexte, et non une comparaison de contrats équivalents.
Will Levent Alpöge's S⁶ complex-structure paper be posted to arXiv by October 15, 2026?
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KalshiRègles
Alpöge is on a roll, with the Jacobian conjecture counterexample, Hadamard matrices <2000, elliptic curves of ranks 30 & 31, and now a claim that S^6 admits a complex structure.
- Will any of his results be shown false? To qualify he must post the result on X this year.
- The claim can be implicit as long as it’s strongly implicit and broadly understood to be making a specific claim.
- YES if, by Dec 31, there is a consensus in credible reporting or within the academic community that at least one of the core arguments or main theorems in his claims are fatally flawed or incorrect.
- Otherwise, resolves NO.
- "Flawed" means a core mathematical or theoretical error is identified that invalidates the main result of the tweet, and the error is either unfixable or difficult to patch.
Marchés ouverts
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Questions fréquentes
- Quelles sont les probabilités actuelles pour Will any of Levent Alpöge’s mathematical results with Claude be proven flawed by the end of the year? ?
- Manifold Markets cote No à 72% au 8 septembre 2026.
- Quand Will any of Levent Alpöge’s mathematical results with Claude be proven flawed by the end of the year? sera-t-il résolu ?
- Will any of Levent Alpöge’s mathematical results with Claude be proven flawed by the end of the year? doit être résolu le 31 décembre 2026.
- Comment Will any of Levent Alpöge’s mathematical results with Claude be proven flawed by the end of the year? est-il réglé ?
- Manifold Markets règle ce marché comme suit : Alpöge is on a roll, with the Jacobian conjecture counterexample, Hadamard matrices <2000, elliptic curves of ranks 30 & 31, and now a claim that S^6 admits a complex structure.