Advancing computational trust through mathematical rigor and program verification.
Ensures every provable statement is true within the system. No false positives in our verification pipelines.
Every true mathematical statement can be formally proven within our axiomatic frameworks.
Practical proof systems must balance completeness with computational tractability in cryptographic applications.
Proof systems form the foundation of modern cryptographic protocols, automated reasoning, and formal verification.
zk-SNARKs and other zero-knowledge systems enable privacy-preserving transactions without revealing sensitive data.
Guaranteeing correctness of critical systems like smart contracts and aerospace software using theorem provers.
muomsg
Developing post-quantum cryptographic constructions resistant to both classical and quantum adversaries while maintaining efficient proof verification.
Researching multi-party proof systems architectures that enable collaborative verification with minimal trust assumptions.
Creating AI-driven proof assistants systems that learn from vast formal mathematics corpora to speed up verification workflows.
Whether you're an academic researcher or industry developer, muomsg