Riccardo Brasca
Riccardo Brasca
@riccardobrasca.bsky.social
Reposted by Riccardo Brasca
@davidbessis.bsky.social The curious case of broken theorems (Mathematics shouldn't survive logical errors—yet it does). ~ David Bessis. davidbessis.substack.com/p/the-curiou... #Math #ITP #LeanProver
The curious case of broken theorems
Mathematics shouldn't survive logical errors—yet it does
davidbessis.substack.com
November 28, 2025 at 4:06 PM
Reposted by Riccardo Brasca
🎉 Lean 4.22.0 is here! It represents the culmination of our Year 2 roadmap! Including:

🧠 New grind tactic (SMT-style automated reasoning)

🏗️ New compiler (major performance foundation)

Read the release notes: lean-lang.org/doc/reference/latest/releases/v4.22.0/

#LeanLang #LeanProver
August 15, 2025 at 7:40 PM
Reposted by Riccardo Brasca
NSF announces funding for ICARM: the Institute for Computer-Aided Reasoning in Mathematics, based in Carnegie-Mellon . Amazing! Carnegie-Mellon press release here: www.cmu.edu/news/stories...

www.nsf.gov/news/nsf-inv...
NSF invests over $74 million in 6 mathematical sciences research institutes
The U.S. National Science Foundation is investing over $74 million in six research institutes focused on the mathematical sciences and their broad applications in all fields of science, technology and...
www.nsf.gov
August 4, 2025 at 3:22 PM
Reposted by Riccardo Brasca
I am advertising for 4 post-docs to come to Imperial and formalize, in Lean, *statements* of theorems from recent issues of the top generalist pure mathematics journals.

www.imperial.ac.uk/jobs/search-...

Positions are for 2 years, start date 1st Oct this year. Deadline 15th August.
Description
Please note that job descriptions are not exhaustive, and you may be asked to take on additional duties that align with the key responsibilities ment...
www.imperial.ac.uk
July 28, 2025 at 12:10 PM
Reposted by Riccardo Brasca
A new "Mathlib initiative" focussed around Lean's mathematics library has been announced. Thanks to the generosity of Alex Gerko and XTX Markets, there is finally an official entity focussed on growing this 21st century way of doing mathematics.

www.renaissancephilanthropy.org/news-and-ins...
Lean FRO and Mathlib receive $10M from XTX Markets Founder Alex Gerko to further advance the use of AI for mathematical research — Renaissance Philanthropy – A brighter future for all through science,...
FOR IMMEDIATE RELEASE July 24, 2025 Contact: media@renphil.org ; richard.hillary@xtxmarkets.com ; pr@convergentresearch.org
www.renaissancephilanthropy.org
July 24, 2025 at 6:33 PM
Reposted by Riccardo Brasca
Floris van Doorn and his team at Bonn have finished formalizing both the classical theorem of Carleson (Fourier series converges almost everywhere) and a far-reaching generalisation (still unpublished) on doubling metric measure spaces. leanprover.zulipchat.com#narrow/chann...
Public view of Lean | Zulip team chat
Browse the publicly accessible channels in Lean without logging in.
leanprover.zulipchat.com
July 19, 2025 at 2:45 PM
Reposted by Riccardo Brasca
First volume of new diamond open access journal "Annals of Formalized Mathematics" just dropped: afm.episciences.org/volume/view/...
Annals of Formalized Mathematics - Volume 1
afm.episciences.org
July 15, 2025 at 5:14 PM
Reposted by Riccardo Brasca
[RDV 16h !] Un projet collaboratif a formalisé la preuve du théorème de Fermat pour l’apprendre à un ordinateur. Quel est l’enjeu de cette formalisation ? Qu’est-ce qu’un assistant de preuve et quel est son rôle en mathématiques ? tinyurl.com/2dfebe9j avec Riccardo Brasca et Assia Mahboubi
March 27, 2025 at 11:12 AM
Reposted by Riccardo Brasca
Lean Together 2025 is happening (online conference: details leanprover-community.github.io/lt2025/). I've put the videos for day 1 of the conference up on YouTube: www.youtube.com/watch?v=ZPPD...
Lean Together 2025: Oliver Nash, Root systems and root data in Mathlib
YouTube video by leanprover community
www.youtube.com
January 15, 2025 at 12:01 PM
Reposted by Riccardo Brasca
The fishbone conjecture (the Aharoni–Korman conjecture) is a 30-year-old natural conjecture on the structure of partially-ordered sets. It was *dis*proved (!) in November by Lawrence Hollom . Bhavik Mehta has now formalized the counterexmple in Lean github.com/b-mehta/Ahar... .
GitHub - b-mehta/AharoniKorman: Disproof of the Aharoni–Korman conjecture
Disproof of the Aharoni–Korman conjecture. Contribute to b-mehta/AharoniKorman development by creating an account on GitHub.
github.com
January 15, 2025 at 8:08 AM
Reposted by Riccardo Brasca
Litt was lucky -- he could give counterexamples to results claimed in the literature. Those working in the Langlands philosophy are less lucky, because our understanding of what should be true is far beyond what we can prove. I'm formalizing Fermats Last Thm to check that at least we got that right.
How many *true* theorems have plausibly written but erroneous proofs? These are much, much harder to catch. My guess is that it is a not insubstantial portion of the literature. 15/n, n=15.
January 2, 2025 at 3:43 PM