Yeah, proving Erdős problems with @HarmonicMath Aristotle is great, but have you tried using it to verify LeetCode-style solutions? We have. It works (invariant inference is... not fast yet).

I’ve arrived at my mother’s flat in Glasgow to be greeted by my favourite meal: maki di roti and saag.

In 2012 Hinton told me my proposal for a machine learning accelerator chip that exploits analogue characteristics was complete nonsense. I suspect in that case I really was not onto something. Happy birthday Geoff Hinton!

Money for nothing, theorems for free.

In case you're interested, I am standing in front of a piece by Cy Twombly (Untitled, 1971) at the San Francisco Museum of Modern Art.

I've completed five weeks of work at my new company @HarmonicMath. It's intense, fast paced, highly engaging and I love being back at the whiteboard. If we succeed in our mission "Theorems For Free" will have a new meaning.

Beyond math: Aristotle achieves SOTA 96.8% proof generation on VERINA: Benchmarking Verifiable Code Generation. You can read more about this performance on our engineering blog linked in bio

Aristotle proved another Erdos problem autonomously last night, concurrently with @AcerFur, and at @AcerFur's request. As far as we are aware, this is not an easier version of another problem Erdos intended. Before @AcerFur published his proof, he made two requests to Aristotle:

Lean is the only program verifier you need. Here’s why. 🧵

We’re hiring! I’m looking for people with industrial experience of formally verifying hardware, either with interactive theorem provers, or with commercial model checking tools. At Harmonic you would help to develop a flow based on the Lean theorem prover, leveraging the power of

The company I work at, @HarmonicMath, has just announced its series C fundraise. That's the second time I have joined a company which has then shortly afterwards become a unicorn! https://t.co/mcbTizHdrN

I have personally crossed a line, and I am a bit in awe. This is my first fully automated, LLM-generated and auto-formalized proof of a new mathematical theorem. Let me set up the problem: we have three rotating circles with six positions each, all three intersecting in a total

The era of vibe proving is upon us. Aristotle from @HarmonicMath was used to formalize in @leanprover Terence Tao’s proof of an Erdos problem. We are starting to see AI contributing significantly to new mathematical discoveries. When coupled with formal verification, we will no

I made chanterelle risotto tonight, which is just what we needed on a chilly night.

Try it out by signing up at https://t.co/azsI6J7RZX!

Rolf can stay again with us. Rent is totally legit.

@minhsmind Everyone overestimates what will happen in the next 3 months and wildly underestimate what will happen in the next 3 years.

No, that’s Xavier Leroy. Always the best dressed person at any programming languages conference. Although here he seems to be missing his cigarette.