Polynomial Circuits are a mathematical construct used in zero-knowledge proofs, representing computations as a series of polynomial equations. These circuits allow for the efficient verification of complex computations without revealing the underlying input data. They are fundamental to privacy-preserving technologies in blockchain.
Context
Polynomial circuits are a foundational element in the development of advanced zero-knowledge proof systems, enabling scalable and private transactions on public blockchains. Advances in circuit design directly impact the efficiency and practicality of these cryptographic solutions.
zkVC introduces CRPC and PSQ to reduce matrix multiplication constraints from O(n3) to O(n), achieving over 12x faster ZK proof generation for verifiable AI.
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