
arXiv:2605.22885v1 Announce Type: cross Abstract: Formal mathematics libraries are rapidly expanding, creating a growing need to refactor verified proofs for maintainability and to improve training data quality for neural provers. However, scalable proof optimization is hindered by heterogeneous and heuristically specified objectives, scarce data, and high training and inference costs. To overcome these challenges, we introduce ImProver 2, a neurosymbolic framework for automated proof optimization in Lean 4. ImProver 2 combines a data-efficient expert-iteration pipeline with a scaffold that ex
The increasing complexity and scale of formal mathematics libraries and the growing demand for more robust and reliable AI systems are driving the need for automated proof optimization.
This development in neurosymbolic AI can significantly improve the efficiency, maintainability, and quality of formal verification, which is critical for complex AI systems and mission-critical software.
The ability to iteratively self-improve language models for proof optimization reduces the need for extensive human intervention and specialized data, accelerating the development and reliability of formal systems.
- · AI-powered theorem provers
- · Formal verification specialists
- · Software developers building critical systems
- · High-assurance AI developers
- · Manual proof optimization processes
- · Less efficient AI training methodologies
Automated proof optimization becomes more accessible and efficient, reducing development costs and time.
Improved formal verification leads to more trustworthy and robust AI systems and software across various industries.
The enhanced reliability of AI and software potentially unlocks new applications and mitigates risks in highly sensitive domains.
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Read at arXiv cs.LG