Mathematicians on OpenAI solutions
2026-10-10 18:19:29.208118+02 by Dan Lyke 0 comments
A senior colleague of mine found one of his favourite problems among those solved and attempted to read the accompanying paper. He told me it was so unintelligible that, had he received it as an editor at a mathematics journal, it would have gone straight into the bin.
Via.
Asaf Karagila: OpenAI, the Partition Principle, and mathematics
No, if this was an academic paper submitted to a journal, it should be issued a desk rejection for the quality. The onus is always on the author to conform and adhere to the communications level. Much like a paper written in Swedish would likely be rejected outright from the Proceedings of the American Mathematical Society, because the onus is on the authors to make it accessible for the readers.
Via.
The disconnect between human intelligible and computer intelligible (and, of course, if computer intelligible actually means something) is real, and Navier-Stokes lost in translation: Why Lean verification of AI autoformalisation does not guarantee correct natural language proofs Alexander Bastounis, Fabian Circelli, Anders C. Hansen, that the LLM conversion of the math paper texts it generates into language for the Lean theorem prover isn't necessarily true to the text.
Unrelated, but cool: Reddit: I'm a 9th grader and I used Claude to prove a geometry conjecture: the rhombicosidodecahedron can't pass through a copy of itself. Paper: The rhombicosidodecahedron is not Rupert Jung, Gihyo (preprint)
Code: The rhombicosidodecahedron is not Rupert computer-assisted proof