activity
20232026
most citedAlphaEvolve: A coding agent for scientific and algorithmic discovery

13 citations · 27 across the 16 of their papers we have counts for

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6 papers · 1 filter

cs.AI2026★ 1 cited

Long-Horizon AI Research for Grothendieck Constant: A Case Study in Human-AI Mathematical Collaboration

Alan Li, Rahul Saha, Anton Xue +4

AI agents are increasingly used in mathematics research, but it is often unclear how to use them effectively. Towards this, we present an extensive case study of how AI was used to…

cs.AI2025

Learning Interestingness in Automated Mathematical Theory Formation

George Tsoukalas, Rahul Saha, Amitayush Thakur +2

We take two key steps in automating the open-ended discovery of new mathematical theories, a grand challenge in artificial intelligence. First, we introduce , a rein…

cs.AI2025★ 13 cited

AlphaEvolve: A coding agent for scientific and algorithmic discovery

Alexander Novikov, Ngân Vũ, Marvin Eisenberger +15

In this white paper, we present AlphaEvolve, an evolutionary coding agent that substantially enhances capabilities of state-of-the-art LLMs on highly challenging tasks such as tack…

cs.AI2025

ProofWala: A Framework for Multilingual Proof Data Synthesis and Theorem-Proving

Amitayush Thakur, George Tsoukalas, Greg Durrett +1

Neural approaches to theorem proving require robust infrastructure for interfacing with interactive theorem provers (ITPs), extracting structured proof data, and executing proof se…

cs.AI2024★ 3 cited

Formal Mathematical Reasoning: A New Frontier in AI

Kaiyu Yang, Gabriel Poesia, Jingxuan He +4

AI for Mathematics (AI4Math) is not only intriguing intellectually but also crucial for AI-driven discovery in science, engineering, and beyond. Extensive efforts on AI4Math have m…

cs.AI2024★ 1 cited

PutnamBench: Evaluating Neural Theorem-Provers on the Putnam Mathematical Competition

George Tsoukalas, Jasper Lee, John Jennings +5

We present PutnamBench, a new multi-language benchmark for evaluating the ability of neural theorem-provers to solve competition mathematics problems. PutnamBench consists of 1692…