Will LLMs improve any major aspect of the Riemann hypothesis by EOY 2026? | Manifold

Will LLMs improve any major aspect of the Riemann hypothesis by EOY 2026?

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Unreleased version of Claude increased the lower bound for the fraction of zeros of the Riemann zeta function that satisfy the Riemann hypothesis from 41.6% to 67.2%.

"Major" is judged by me.

Update 2026-08-10 (PST) (AI summary of creator comment): - The creator confirmed that the Claude improvement (increasing the lower bound of zeros from 41.6% to 67.2%) is considered a "major" improvement.

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Do you count this current improvement as “major”?

@JaundicedBaboon yeah

@JaundicedBaboon https://x.com/deedydas/status/2086877686996386092

@prismatic then what is this market about exactly?

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Claude Riemann Hypothesis Lower Bound improved upon before 2027?

Will an LLM find a counterexample to the Erdős conjecture on APs by July 2027?

Will the Riemann Hypothesis be solved before 2030?

Will an LLM improve its own ability along some important metric well beyond the best trained LLMs before 2026?

Will there by a major breakthrough in LLM continual learning before 2027?

Will we have a proof of the Riemann Hypothesis by 2060?

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Will the highest-scoring LLM on Dec 31, 2026 show <10% improvement over 2025's best average benchmark performance?

Will LLMs Daydream by EOY 2026?

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Related questions

Claude Riemann Hypothesis Lower Bound improved upon before 2027?

Will an LLM find a counterexample to the Erdős conjecture on APs by July 2027?

Will the Riemann Hypothesis be solved before 2030?

Will an LLM improve its own ability along some important metric well beyond the best trained LLMs before 2026?

Will there by a major breakthrough in LLM continual learning before 2027?

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Will the highest-scoring LLM on Dec 31, 2026 show <10% improvement over 2025's best average benchmark performance?

Will LLMs Daydream by EOY 2026?

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