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Math Can’t Go On Like This - Printable Version +- MKLab (https://mklab.gr) +-- Forum: [INDEX] (https://mklab.gr/forumdisplay.php?fid=1) +--- Forum: ARTFICIAL INTELLIGENCE (AI) (https://mklab.gr/forumdisplay.php?fid=5) +---- Forum: ARTICLES (https://mklab.gr/forumdisplay.php?fid=33) +---- Thread: Math Can’t Go On Like This (/showthread.php?tid=2030) |
Math Can’t Go On Like This - mklabgr - 09-16-2026 The Atlantic argues that mathematics is entering a fundamentally different era because AI systems are becoming capable of attacking problems that once represented the limits of human mathematical research. The immediate catalyst is OpenAI's reported solution to the Navier–Stokes Millennium Prize problem, using a swarm of 10,000 AI agents in less than four days. The development follows other recent AI mathematical breakthroughs and Terence Tao's warning that AI is creating a “crisis in our mathematical values and practices.” The article emphasizes that the controversy isn't simply whether AI can solve difficult problems, but what mathematics is supposed to accomplish: a result can be correct while the reasoning behind it remains opaque to humans. The deeper concern is that AI could change the incentives and culture of mathematics. AI companies can spend enormous computational resources pursuing spectacular benchmark problems, while academic mathematicians may lack the resources to compete. The article also discusses Tristan Buckmaster's allegation that OpenAI may have benefited from his AI-assisted work; OpenAI says its systems did not access or use his inputs and says its proof was independently developed. Twenty-five Fields Medalists have meanwhile criticized the industry's emphasis on solving mathematical problems as benchmarks. The central issue is therefore understanding versus merely obtaining answers: mathematicians may increasingly have proofs that are formally correct but too complicated or unfamiliar for humans to understand. The field may consequently need to reward explanation, conceptual insight, and the development of reusable mathematical ideas—not just spectacular solutions. Key takeaways
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