The aim of MathRosetta is to create a framework that enables universal mathematical translation across different syntaxes while preserving semantic meaning.
Developed a multi-stage architecture including language-specific parsers, normalization into MathIR, and semantic dispatch using Prolog.
Integrated verification procedures for computational results alongside cryptographic authentication.
Formally verified theorems mechanized in Lean~4 to maintain correctness without placeholder axioms.
Achieved verification of mathematical structures that preserves meaning across diverse representations.
Established eighteen formal theorems, each computable without placeholders, ensuring robustness and trust.
Demonstrated the coexistence of various computational methods under a unified reasoning environment with a trust-aware execution model.