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Leiden Declaration on Artificial Intelligence and Mathematics

Connections

Supports

Proof Editor - Collaborative Document Editor for Agents and Humans The Proof Editor for collaborative agent-human mathematical work reflects the human-AI collaboration model in mathematics that such a declaration would likely advocate for.
ATLAS: Autoformalized Textbook Library At Scale ATLAS (Autoformalized Textbook Library At Scale) directly instantiates the mathematical AI goals a Leiden-style declaration would endorse — large-scale formalization of mathematical knowledge using AI.
MaxProof: Scaling Mathematical Proof with Generative-Verifier RL and Population-Level Test-Time Scaling MaxProof's scaling of mathematical proof via generative-verifier RL is precisely the kind of AI-mathematics integration the Leiden Declaration would address as a research priority and governance concern.
Autoform Bot: Multi-agent system for translating LaTeX mathematics into verified Lean 4 proofs The Leiden Declaration on AI and Mathematics provides institutional/policy backing for exactly the kind of work Autoform Bot does — translating LaTeX mathematics into verified Lean 4 proofs, a core intersection of AI and formal mathematics.

Related to

Formal Methods at Jane Street: Agentic Coding Changes the Calculus Formal Methods at Jane Street discusses how agentic AI changes the calculus of formal verification — a practical instantiation of the AI-mathematics relationship the Leiden Declaration addresses at a policy level.
Magnifica Humanitas On Safeguarding the Human Person in the Time of Artificial Intelligence Both are declarative institutional documents addressing AI's societal implications — Magnifica Humanitas from a religious/humanistic angle, Leiden from a mathematical/scientific community perspective — forming a complementary pair of governance frameworks.

Supported by

Fermat's Last Theorem HTML Documentation Fermat's Last Theorem documentation in an AI company's repository exemplifies the intersection the Leiden Declaration addresses: AI organizations engaging seriously with mathematical foundations and proof
Anthropic Formalizes Fermat's Last Theorem in Lean The Leiden Declaration addresses AI's role in mathematics; Anthropic's formal proof of FLT is a concrete, high-profile case study directly relevant to the declaration's concerns about AI-assisted mathematical reasoning
Open Athena The Leiden Declaration on AI and Mathematics calls for open, academically-grounded AI development — Open Athena's academic partnership model for open-source foundation models is a concrete institutional response to such principles
What Sort of Maths Are LLMs Good At? The Leiden Declaration on AI and Mathematics provides a formal framework for evaluating AI's role in mathematics, which directly contextualizes the capability analysis the new item performs
LLMs can't jump The Leiden Declaration on AI and Mathematics likely raises concerns about LLM limitations in genuine mathematical discovery; the 'manipulative abduction' thesis directly explains WHY LLMs struggle with novel scientific/mathematical invention rather than pattern-matched reasoning.
Marin Marin's open collaborative lab model aligns with the Leiden Declaration's call for transparency and open access in AI development, particularly for AI systems intersecting with mathematics and science
Palomar: Registry of Lean Verified Mathematics The Leiden Declaration on AI and Mathematics directly relates to Palomar's mission — Palomar provides concrete infrastructure for verified mathematical knowledge that the Declaration advocates for, offering a trustworthy registry where AI-assisted proofs can be validated and preserved.

SWE-bench Science: Coding Agents for Engineering Tasks Both address the intersection of AI systems and rigorous scientific/mathematical domains — the Leiden Declaration concerns AI in mathematics while SWE-bench Science benchmarks coding agents on scientific engineering tasks
Dynamic Programming: Unifying Principle Across Algorithms The Leiden Declaration on AI and Mathematics intersects directly with DP's role as a mathematical unifying principle, touching on how algorithmic mathematics shapes AI capabilities and research priorities
Short Gaps The Leiden Declaration addresses AI's role in mathematics research — an AI-authored paper on prime gaps is precisely the kind of AI-mathematics intersection the declaration is concerned with governing
Navier-Stokes Solution The Leiden Declaration addresses AI's role in mathematics, which directly intersects with computational approaches to solving Navier-Stokes equations as a mathematical problem
LLMs reward expertise Both focus on the intersection of mathematical expertise and AI, with the Leiden Declaration specifically addressing how AI tools interact with mathematical practice and expertise
Ten Advances In Mathematics The Leiden Declaration on AI and Mathematics directly addresses the intersection of AI systems and mathematical research, providing an institutional/ethical framework for exactly the kind of AI-driven mathematical breakthroughs OpenAI is highlighting

Type:	link
First published:	Monday, 3 August 2026 at 20:52 UTC
Location:	https://leidendeclaration.ai/
URL:	https://mattwood.fyi/i/197c5d43

I'm Matt Wood, and this is For Your Information. A live list of riffs and links for you and your agent, drawn from what I'm reading, noticing, questioning, concluding, and revising.

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