most citedLeiden Declaration on Artificial Intelligence and Mathematics

2 citations · 2 across the 5 of their papers we have counts for

collaborators

6 papers

math.HO2026★ 2 cited

Leiden Declaration on Artificial Intelligence and Mathematics

Jarod Alper, Michael Barany, Alain Chavarri Villarello +13

This declaration calls for action to address the challenges posed by the use of artificial intelligence within mathematics research. Technological developments have repeatedly tran…

math.CA2026

Formalizing Carleson's Theorem in Lean

Lars Becker, María Inés de Frutos-Fernández, Leo Diedering +11

We present the formalization of Carleson's theorem in the proof assistant Lean. This paper describes the mathematical content, organization of the project, the blueprint, and the m…

math.HO2026

The Educational Proof Assistant Waterproof in an Introductory Proof Course: Proof Construction and Learning Processes

Pim Otte, Rogier Bos, Johan Commelin +1

We study the use of an educational proof assistant in an introductory proof course through a quasi-experiment in a varied setting: multiple teachers, students with different study…

math.HO2026

Waterproof Editor: an educational environment for proof assistants and programming languages

Pim Otte, Dick Arends, Raul Sánchez Flores +2

Waterproof Editor provides an educational environment specifically targeted to teaching with proof assistants or programming languages. It arose from Waterproof, educational softwa…

cs.LG2024

Semiring Activation in Neural Networks

Bart M. N. Smets, Peter D. Donker, Jim W. Portegies

We introduce a class of trainable nonlinear operators based on semirings that are suitable for use in neural networks. These operators generalize the traditional alternation of lin…

math.CA2024

A blueprint for the formalization of Carleson's theorem on convergence of Fourier series

Lars Becker, María Inés de Frutos-Fernández, Leo Diedering +14

This paper is the blueprint underlying the Lean formalization of the proof of Carleson's classical result asserting almost everywhere convergence of Fourier series of continuous fu…