Folding Schemes Enable Linear-Time Recursive Zero-Knowledge Computation
Nova's folding scheme fundamentally solves recursive proof composition by accumulating instances instead of verifying SNARKs, unlocking infinite verifiable computation.
Proof-Carrying Messages Decouple ZK Verifiability and Cross-Chain Interoperability
Introducing Proof-Carrying Interchain Messages and a Verifier Router to achieve composable, stateless, and proof-agnostic cross-domain verifiability.
Proof of Useful Work Unifies Consensus Security and Verifiable Computation Marketplace
A novel Proof of Useful Work protocol embeds SNARK generation into consensus, solving energy waste and creating a decentralized verifiable computation market.
Statement Hiders Enable Privacy Preserving Folding Schemes for Verifiable Computation
The Statement Hider primitive blinds zero-knowledge statements before folding, resolving privacy leakage during selective verification for multi-client computation.
WARP: Linear Accumulation Unlocks Post-Quantum Scalable Verifiable Computation
Introducing WARP, a hash-based accumulation scheme achieving linear prover time and logarithmic verification, radically accelerating recursive proof systems.
Efficient Post-Quantum Polynomial Commitments Unlock Scalable Zero-Knowledge Cryptography
Greyhound, a lattice-based polynomial commitment scheme, delivers post-quantum security and vastly smaller proof sizes, enabling practical, future-proof zk-SNARKs.
Lattice-Based Folding Achieves Post-Quantum Recursive Succinct Proof Systems
This lattice-based folding scheme enables the first efficient, post-quantum secure recursive SNARKs, securing future scalable blockchain state against quantum threat.
Recursive Proof Composition Enables Infinite Scalability and Constant Verification
Recursive proof composition collapses unbounded computation history into a single, constant-size artifact, unlocking theoretical infinite scalability.
Lattice-Based Polynomial Commitments Unlock Post-Quantum Succinct Zero-Knowledge Proofs
Greyhound, a new lattice-based polynomial commitment scheme, achieves sublinear verification and 8000X smaller proofs, ensuring quantum-safe scalability.
