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OpenAI's internal AI model just solved an 80-year-old math problem ‪—‬ and mathematicians verified it

  • Last week, an internal OpenAI artificial intelligence model disproved the 80-year unit distance conjecture by legendary Hungarian mathematician Paul ErdQs, autonomously identifying point arrangements exceeding the previously accepted upper limit.
  • The planar unit distance problem asks how many pairs of points can be positioned exactly one unit apart on a flat surface, an issue ErdQs set an upper ceiling for decades ago.
  • Fields Medallist Timothy Gowers wrote he would recommend publication to Annals of Mathematics "without any hesitation," noting no previous AI-generated proof has achieved this level of sophistication.
  • Mathematician Thomas Bloom and colleagues at the University of Manchester used the AI's high-dimensional technique to solve ErdQs's 50-year-old sum-product conjecture, demonstrating human-AI research collaboration.
  • This breakthrough serves as a proof of concept for AI in frontier mathematics, though human researchers remain vital for digesting and improving proofs, marking a shift toward autonomous exploration of problems once accessible only to human insight.
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31 Articles

Lean Right

The problem has eluded mathematicians for 80 years. Now it has been solved – by an AI, reports DN. – I'm still a bit in shock, says Svante Linusson, professor of mathematics at KTH.

·Stockholm, Sweden
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Lean Right

AI has solved a problem that was formulated in 1946 by the Hungarian mathematician Paul Erdős, and that mathematicians around the world have been grappling with ever since.

·Stockholm, Sweden
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Left

An AI of OpenAI achieved what generations of mathematicians failed to do: refute a guess of almost 80 years

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newstarget.com broke the news on Monday, May 25, 2026.
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