Revolutionizing mathematical research through cutting-edge AI and Lean language integration. We're building the future of automated theorem proving and mathematical verification.
Combining the precision of Lean theorem proving with the power of Large Language Models
Deep integration with Lean 4 theorem prover, enabling formal verification and mathematical proof construction with unparalleled precision.
Advanced Large Language Models trained specifically for mathematical reasoning, proof generation, and theorem discovery.
Seamless verification pipeline that ensures mathematical correctness while maintaining human-readable proof structures.
Mathematical problems and conjectures are input in natural language or formal notation
Our LLMs analyze the problem structure and generate potential proof strategies
Proof candidates are verified using Lean's formal verification system
Final mathematically sound proof with full verification guarantee
Transforming mathematical research across academic and industrial domains
Advancing the frontier of AI-assisted mathematical reasoning
Our proprietary neural architecture combines transformer-based language models with symbolic reasoning engines, creating unprecedented capabilities in mathematical proof generation and verification.
Deep integration with Microsoft Research's Lean 4 theorem prover ensures absolute mathematical rigor while maintaining accessibility for researchers and practitioners.
Our models are trained on extensive mathematical corpora including formalized proofs, academic papers, and theorem databases, creating comprehensive mathematical understanding.
World-class researchers and engineers at the intersection of AI and mathematics
Our interdisciplinary team brings together leading experts in artificial intelligence, formal methods, and mathematical research. With deep expertise in both theoretical foundations and practical implementation, we're uniquely positioned to revolutionize mathematical proof automation.
PhD-level researchers with extensive experience in Large Language Models, neural reasoning, and AI safety from top-tier institutions.
Professional mathematicians and logicians with deep knowledge of formal proof systems, theorem proving, and mathematical verification.
Senior engineers with expertise in distributed systems, high-performance computing, and production AI system deployment.
Partner with us to shape the future of AI-powered mathematical research