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Kevin Buzzard

Kevin Buzzard

British mathematicianWikipedia

Search complete. 14 mentions across 9 episodes found for "Kevin Buzzard".

Sep 30, 2026

Tim ScarfeHOST
9:05
so you're a depth first search kind of guy and when you build something successful that involves lots of other people you have to become more like breadth first search And because there are so many things that are coming in every single day.
Tim ScarfeHOST
9:16
And I remember there was a bit in Kevin's book where he said at some point you just kicked a load of people off the Slack channel.
Tim ScarfeHOST
9:21
And you
speaker_1ADVERTISER
9:21
said, look, I just need to

22 MINS LATER

Leo de MouraGUEST
31:06
I can see in the near future, AI is too expensive, right? People would say, well, I'm updating the spec.
Leo de MouraGUEST
31:14
Now I have to waste zillions of tokens updating everything,
Tim ScarfeHOST
31:20
right? It is really exciting though, because if I remember correctly, Kevin said in his book that I think Z3, that actually solved an incredible number of bugs in Windows 7 before it even got released.
Tim ScarfeHOST
31:31
So it was life-saving.
Aaron StumpHOST
1:26
And so he had proved this.
Aaron StumpHOST
1:28
And I read that Kevin Buzzard, who is a mathematician who's rather famous in theorem-proving circles, for having gotten interested in theorem-proving and also beating theorem-proving people around the head a little bit for not being sufficiently attuned to the needs of math.
Aaron StumpHOST
1:46
But this was sort of about pre-lean theorem-proving.
Aaron StumpHOST
1:50
So lean...

6 MINS LATER

Aaron StumpHOST
8:20
But it was not, like, I mean, these things go relatively quickly.
Aaron StumpHOST
8:23
So this, it didn't take, it didn't take human years of human effort.
Aaron StumpHOST
8:33
So, I mentioned Kevin Buzzard.
Aaron StumpHOST
8:37
Apparently, he had had a project where he wanted to tackle, he wanted to muster a team to tackle a formalized proof of Fermat's Last Theorem.
speaker_0HOST
5:38
The proof was filed publicly, in the open.
speaker_0HOST
5:41
Kevin Buzzard, who was leading the community effort on that same theorem, compiled the code himself, and signed off on it.
speaker_0HOST
5:51
The first attempt had failed.
speaker_0HOST
5:53
It only worked with a tool built somewhere else.
Tudor AchimGUEST
25:30
And I think that, uh, if you have a process like that and it becomes accepted by the field, then, you know, people that are like, "Oh, well, it can only do the IMO," or like, "Oh, it can only do Airdish problems," or, "Oh, it can only do the double, you know, cyclic cover conjecture," um, it's a little harder to, to be credible when saying that if the entire field has agreed, like, okay, you know, these are the certain steps where we think it's impressive.
Thorsten AltenkirchHOST
25:53
I mean, one goal, uh, like Kevin Buzzard is working on is, is formalizing the proof, Fermat's last problem.
Thorsten AltenkirchHOST
26:00
Uh, what, what, what do you think, uh, about this? How, how soon will this happen? I mean, I'm, I'm, I'm sure AI would help very much to, to speed up this project, right?
Tudor AchimGUEST
26:12
I think it should probably help to speed it up.
CassidyHOST
7:14
The headline is, Claude did Fermat.
CassidyHOST
7:18
Kevin Buzzard, who actually compiled the code, says it adds nothing to mathematics.
CassidyHOST
7:22
And he's right.
CassidyHOST
7:24
The feat is dozens of agents producing 13 million lines of lean that a checker can verify.
AmberCORRESPONDENT
1:01
El resultado abarca trece millones de líneas de código y demuestra veintinueve mil quinientos teoremas intermedios.
AmberCORRESPONDENT
1:08
Kevin Buzzard, del Imperial College, quien lidera un esfuerzo de formalización paralelo, compiló el código y lo calificó como un logro extraordinario.
AmberCORRESPONDENT
1:17
Aunque los analistas señalan que esto convierte una demostración ya conocida en una forma verificable por máquina, no se trata de matemáticas nuevas.
Edo SegalHOST
1:26
Para el debate sobre la AGI que gira en torno a GPT-6 Astra con Daniel.

Unknown podcast

AI in 15 — September 06, 2026

Sep 6 · 1 Mention

KateHOST
8:05
And the counterweight?
MarcusHOST
8:07
Kevin Buzzard, the Imperial College mathematician who's been running the multi-year funded project to formalize this exact theorem.
MarcusHOST
8:16
He posted the same day, and he's the essential voice here.
MarcusHOST
8:20
Mathematically, he says, this is essentially nothing.
speaker_5HOST
19:33
Yes.
speaker_5HOST
19:34
The final result was then fully reviewed and mathematically verified by Kevin Buzzard, a leading mathematician at Imperial College London.
speaker_4HOST
19:41
But analyzing this mechanical process leads me to a foundational hypothesis.
Etienne NewmanADVERTISER
19:45
Okay.
JamieHOST
1:31
Anthropic says Claude autonomously formalized the complete proof of Fermat's last theorem in the lean proof language, with Claude agents running for 11 days inside a multi-agent harness called Prove2Me to produce roughly 13 million lines of lean-for and prove over 30,300 intermediate theorems.
JamieHOST
1:49
lean's type checker verified the result using only its three standard axioms genuine mechanically confirmed work and mathematician kevin buzzard who leads his own funded formalization project on the same theorem called it extraordinary but anthropic's own repository credits 106 upstream files to buzzard's project and to mathlib and claude's first attempt reportedly failed before the third party prove to me tool got added details that cut against the autonomous framing without touching the type checking The lesson travels past mathematics.
JamieHOST
2:20
Verifier-gated tasks, where a compiler gives an unambiguous pass or fail, are where massive parallel agent swarms currently deliver their most defensible wins, a narrower claim than the open-ended reasoning story labs usually lead with.
JamieHOST
2:34
In the harness, tools, and orchestration world, Google's always-on personal agent, Gemini Spark, can now edit photos, build and share albums, and run recurring workflows against a user's Google Photos library from a single prompt.

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