Folding Schemes Enable Efficient Recursive Zero-Knowledge Arguments
A new cryptographic primitive, the folding scheme, dramatically reduces recursive proof overhead, unlocking practical incrementally verifiable computation.
Nova: Efficient Recursive Zero-Knowledge Proofs for Incremental Computation
Nova introduces a novel protocol for incrementally verifiable computation using folding schemes, dramatically reducing proof size and verifier overhead for sequential computations.
Nova’s Recursive ZKPs Dramatically Scale Sequential Verifiable Computation
Nova introduces folding schemes for incremental verifiable computation, fundamentally enabling scalable, trustless execution of long-running processes.
Recursive Proof Folding Enables Constant-Time Verifiable Computation
A new folding scheme for Relaxed R1CS achieves constant-time incremental proof generation, fundamentally enabling scalable verifiable computation.
Folding Schemes Enable Efficient Recursive Zero-Knowledge Computation
Introducing folding schemes, a novel cryptographic primitive, dramatically reduces recursive proof overhead, enabling practical, constant-cost verifiable computation.
Folding Schemes Enable Highly Efficient Recursive Zero-Knowledge Arguments
Folding schemes fundamentally re-architect recursive proofs, reducing two NP instances to one and achieving constant-time verification for massive computations.
New Folding Scheme Enables Logarithmic Recursive Proof Verification
This new folding scheme aggregates multiple zero-knowledge instances into a single, compact proof, achieving logarithmic-time recursive verification for unprecedented rollup scalability.
Folding Schemes Enable Fastest Recursive Zero-Knowledge Argument Construction
Introducing folding schemes, Nova achieves incrementally verifiable computation with constant recursion overhead, fundamentally accelerating proof aggregation for scalable blockchain systems.
Nova Folding Scheme Enables Efficient Recursive Proof Accumulation
Nova's non-interactive folding scheme compresses arbitrary computation histories into a single, logarithmic-size proof, finally enabling practical IVC.
