Rust Theorem-prover Resources

stark-from-zero Create a Stark prover and verifier from zero, with Rust. Hopefully without external libraries. The point is to create a minimal versio

Subspacer Note: this does not fully implement the functionality described in the Spaces protocol yet and should be considered a proof of concept. Scal

Lean Graph Interactive visualization of dependencies for any theorem/definitions in your Lean project. How to use In your browser: lean-graph.com Or r

zkSync Era: A ZK Rollup For Scaling Ethereum zkSync Era is a layer 2 rollup that uses zero-knowledge proofs to scale Ethereum without compromising on

zkSync Era: A ZK Rollup For Scaling Ethereum zkSync Era is a layer 2 rollup that uses zero-knowledge proofs to scale Ethereum without compromising on

STARK Cairo prover using lambdaworks. Cairo (CPU Algebraic Intermediate Representation) is a programming language for writing provable programs, where one party can prove to another that a certain computation was executed correctly. Cairo and similar proof systems can be used to provide scalability to blockchains.

Aleo Light Prover Introduction A standalone Aleo prover build upon snarkOS and snarkVM, with multi-threading optimization. It's called "light" because

Za! An experimental port of the circom zk-SNARK compiler in Rust with embedded bellman-bn128 prover. I created it as a PoC port of the existing JavaSc

egglog Using the egg library with a file format and semantics similar to datalog. Explanatory blog posts: https://www.philipzucker.com/egglog-checkpoi

A STARK is a novel proof-of-computation scheme to create efficiently verifiable proofs of the correct execution of a computation. The scheme was developed by Eli Ben-Sasson, Michael Riabzev et al. at Technion - Israel Institute of Technology. STARKs do not require an initial trusted setup, and rely on very few cryptographic assumptions. See references for more info.

Prop Propositional logic with types in Rust. A library in Rust for theorem proving with Intuitionistic Propositional Logic. Supports theorem proving i