Jason Gross is a co-founder and formal verification specialist with 16 years of experience building provably correct systems and production compilers, now based in San Francisco. At MIT he led significant work on Fiat Cryptography—an algorithm-optimizing compiler whose outputs are used in major browsers—and has written backends for C, Go, Java, Rust and Zig. His open-source contributions span cryptographic code generation, Coq libraries for Homotopy Type Theory, and DevOps automation for textbook publishing, reflecting deep expertise in theorem proving, type theory, and reproducible builds. He combines rigorous academic training (PhD in Computer Science from MIT) with pragmatic engineering: refactoring for robustness, adding unit tests, and automating CI/CD pipelines. Less obvious: he bridges cutting-edge formal methods and practical deployment, routinely turning high-level mathematics into production-quality code.
16 years of coding experience
9 years of employment as a software developer
Doctor of Philosophy (PhD), Computer Science, Doctor of Philosophy (PhD), Computer Science at Massachusetts Institute of Technology
Contributions:32 releases, 276 reviews, 5011 commits in 6 years 11 months
Contributions summary:Jason's commits focused on refactoring the codebase to remove unused variables, clean up the code, and add more unit testing to the code to increase its robustness. These efforts involved rewriting some math operators like and, or, and xor with optimizations, as well as ensuring the appropriate display of the assembly. The user also updated the documentation comments to allow better formatting.
Contributions:1 release, 73 reviews, 929 commits in 8 years 6 months
Contributions summary:Jason primarily contributes to a Coq library for Homotopy Type Theory, modifying code related to notations, function extensionality, and theorems. They implemented changes to support functions and morphisms, incorporating concepts like paths, equivalences, and dependent products. The commits demonstrate the application of higher-order logic and category theory concepts within the Coq environment. This suggests a focus on the mathematical foundations and formalization aspects of the project.
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