Science
Experts say OpenAI's Navier-Stokes proof uses a different approach
Scientific American reports that mathematicians analyzing OpenAI's 166-page Navier-Stokes proof find a different method than initially described, while Tristan Buckmaster alleges OpenAI tried to bribe him.
The short version
- Scientific American reports that OpenAI's early September Navier-Stokes solution differs from the approach initial accounts described.[Scientific American]
- The proof was produced by an agent swarm of about 10,000 copies of an internal LLM, using roughly 88 hours of computing time.[Scientific American]
- Mathematician Tristan Buckmaster alleges OpenAI tried to bribe and threaten him, and these allegations remain unverified in the reporting.[Scientific American]
- Mathematician Camillo De Lellis says the dispute no longer rests on clearly verifiable mathematical facts.[Scientific American]
Key facts
- OpenAI posted a 166-page solution to the Navier-Stokes problem in early September.[Scientific American]
- Initial accounts, including from OpenAI, suggested the proof followed an approach devised by Spanish mathematicians Diego Córdoba and Luis Martínez-Zoroa.[Scientific American]
- Mathematician Gonzalo Cao-Labora says that on close examination the proof takes a different approach.[Scientific American]
- OpenAI used an agent swarm of about 10,000 copies of its math-adept LLM, which spent about 88 hours of computing time and 130 billion tokens constructing a blowup.[Scientific American]
- Tristan Buckmaster has alleged that OpenAI attempted to bribe and threaten him to prevent him from going public with insinuations of malfeasance.[Scientific American]
What remains uncertain
- Whether the proof is factually settled is disputed; Camillo De Lellis says it no longer rests on clearly verifiable mathematical facts.[Scientific American]
- Buckmaster's allegations that OpenAI tried to bribe and threaten him are unverified in the reporting.[Scientific American]
Sources
Outlet counts describe coverage, not independent confirmation. Reports may share a wire service or original source.
- OpenAI’s blockbuster Navier-Stokes proof isn’t what we thought it wasScientific American metered