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(This is a guest post, written by Jeremy Avigad, Kevin Buzzard, Johan Commelin, Rémy Degenne, Kim Morrison, Oliver Nash and Adam Topaz.)
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Recent events in the field of AI for mathematics have shown us beyond all reasonable doubt that the field is currently undergoing a rapid transformation, unlike anything that we have ever seen before.
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I guess technically it was revealed to the world by a coffee shop in Islington on Insta, but an hour later it was officially announced by Anthropic: one of their internal models, using the prove2.me platform, has formalized a complete proof of Fermat’s La…
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My team of post-docs funded by this Renaissance Philanthropy grant has constructed a dataset of 50 Lean statements, corresponding to 50 important recent mathematical theorems!
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It’s been an interesting few weeks for counterexamples.
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I’m organizing a workshop in London on July 6th to 10th (2026) whose goal is to work on my EPSRC-funded project formalizing Fermat’s Last theorem in Lean.
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Let’s say that someone had a big pot of money, and wanted to use it to accelerate mathematical discovery.
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[This is a guest post by Boris Alexeev.
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So it’s an interesting time for computers-doing-mathematics.
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Setting the scene The 2025 International Mathematics Olympiad has come and gone.
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A month or two ago I wrote this post which expressed my frustration with various issues around private datasets as a way of measuring the mathematical abilities of language models.
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Undergraduate mathematicians usually have a hard time defining functions from quotients in Lean, because they have been taught a specific model for quotients in their classes, which is not the model that Lean uses.