Polylogarithmic proof size refers to a property of certain cryptographic proof systems where the size of the proof grows very slowly, as a polylogarithm of the computation’s size. This efficiency means that proofs remain compact even for extremely large computations, making them highly practical for verification on resource-constrained devices or blockchain networks. It is a significant achievement in scaling verifiable computation.
Context
Achieving polylogarithmic proof size is a major objective in the development of zero-knowledge proofs and other verifiable computation schemes, which are essential for scaling blockchain transactions. Researchers are continuously refining cryptographic techniques to reduce proof sizes further, thereby lowering on-chain storage requirements and verification costs. This advancement is crucial for enabling more complex and private decentralized applications to operate efficiently on public blockchains.
This new ZKP argument system achieves optimal linear prover time and polylogarithmic proof size, fundamentally unlocking verifiable computation at scale.
The Orion argument system achieves optimal linear prover time and polylogarithmic proof size, eliminating the primary bottleneck for universal ZKP adoption.
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