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The moral panic over AI - 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: The moral panic over AI (/showthread.php?tid=2162) |
The moral panic over AI - mklabgr - 09-25-2026 The post “The Moral Panic Over AI”, published on May 26, 2026, examines the growing concern about the use of artificial intelligence in mathematics, particularly in academic publishing. The author acknowledges that AI-generated mathematical papers can create genuine problems, especially when low-quality or incorrect material is submitted to repositories such as arXiv. However, the main argument is that focusing exclusively on the dangers of AI can obscure weaknesses that have existed in mathematical publishing for many years, including slow peer review and inconsistent standards. The author illustrates this with his own experience submitting a mathematical paper to Transactions of the American Mathematical Society. After more than 16 months, he had still received only a referee report. He subsequently asked ChatGPT to review the same paper, and the AI produced a detailed report in roughly 30 minutes. More surprisingly, according to the author, the AI identified a genuine mathematical issue that had been missed by the human referee. The comparison is presented not as proof that AI is superior to mathematicians, but as evidence that AI can already provide useful assistance in checking mathematical arguments. The mathematical problem concerned a lattice and its minimal vectors. The paper apparently relied on the assumption that certain minimal vectors generated the entire lattice, although this was neither properly stated nor proved. The author explains that this assumption is false, giving an example involving $\mathbb{Z}^n$ and the vector $\left(\frac12,\ldots,\frac12\right)$. In this particular case, ChatGPT was able to notice the gap and explain why the assumption did not hold. This suggests that LLMs can sometimes act as useful mathematical proof-checking assistants, even when they remain unreliable in other situations. The broader message is that AI should not necessarily be viewed simply as a threat to mathematical standards. Instead, its arrival may provide an opportunity to reconsider how mathematics is reviewed and published. AI cannot automatically replace expert mathematicians, and its own errors require careful verification, but it may help identify gaps, test arguments, summarize proofs, and provide an additional layer of scrutiny. The author therefore shifts the discussion from “How do we stop AI from entering mathematics?” to a more constructive question: “How can we use AI to improve mathematical practice while maintaining rigorous human oversight?” Key takeaways
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