Workshop on AI and proof assistants for ω-categories

Workshop on AI proof assistants for ω-categories at ICM 2026

Today we are announcing:

A series of workshops on AI proof assistants (for ω-categories), as a satellite event of the ICM 2026 Congress of Mathematicians in Philadelphia and of the DubAI AI / MumbAI AI / ShanghAI AI weekly Saturday meetups, held both in-person and live online with 20,000+ professionals within the LastRevision.pro AI-calendar app:

https://LastRevision.pro/r/26202DLGJ19000
https://www.meetup.com/dubai-ai/events/315542036

No registration is required (but there is an optional USD $500 donation for personalized support) and attendants discuss topics in free-format, as is usual for the Dubai / Mumbai / Shanghai AI weekly meetups.

APPENDIX:

I’ll personally want to discuss with reviewers and contributors to these topics at the workshop:

• the new emdash —book «Functorial Type Theory: Univalent Foundations of Mathematics», pursuing a high-stakes research programme, pioneered by Kosta Došen, on a scale comparable to homotopy type theory:

  https://github.com/hotdocx/emdash/blob/main/docs/emdash-book.pdf

• the new ArrowGram diagram and paper editor as a Codex plugin, which is part of the DevOps/MathOps used to produce the emdash kernel/book, using GPT-5.6 Codex:

  https://github.com/hotdocx/arrowgram

• the spine of this emdash book (200+ pages) is a computation/proof, implemented in the Lambdapi/emdash proof-assistant programming-language

  https://github.com/hotdocx/emdash/blob/main/emdash2/emdash3_2.lp

  that the fundamental group of the circle is the integers π₁(S¹) = ℤ; more precisely: that the (higher inductive) category/type generated by a directed loop is equivalent to the natural numbers… other examples in the —book include the Eckmann-Hilton argument and that left-adjoints preserve weighted colimits by duality…