ZK Proof Primitives are the fundamental cryptographic building blocks and mathematical components that form the basis of zero-knowledge proof systems. These primitives include polynomial commitments, elliptic curve pairings, and hash functions, each contributing to the security and efficiency of the overall proof construction. They are the core elements for verifiable computation.
Context
Advances in ZK proof primitives directly influence the capabilities and performance of zero-knowledge applications across various blockchain use cases. Ongoing research seeks to develop more efficient and quantum-resistant primitives to secure future decentralized systems.
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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