Recursive Proofs Enable Stateless Clients and Infinite Blockchain Scalability
Recursive Proof Composition creates a succinct, constant-size cryptographic commitment to the entire chain history, unlocking true stateless verification.
Equifficient Polynomial Commitments Enable Fastest, Smallest Zero-Knowledge SNARKs
New Equifficient Polynomial Commitments (EPCs) enforce polynomial basis consistency, yielding SNARKs with record-smallest proof size and fastest prover time.
Batching Accumulators Enable Constant-Storage Stateless Blockchain Verification
New batching techniques for cryptographic accumulators allow nodes to verify the entire blockchain state with constant storage, solving state bloat.
Universal Commitment Schemes Achieve Optimal Prover Efficiency
A new polynomial commitment scheme enables optimal linear-time prover complexity with a universal, updatable setup, finally resolving the ZK-SNARK trust-efficiency paradox.
Recursive Zero-Knowledge Proofs Unlock Unbounded Computational Compression
Recursive proof composition enables constant-time verification of infinite computation, fundamentally solving the scalability limit of verifiable systems.
Modular Proofs and Verifiable Evaluation Scheme Unlock Composable Computation
The Verifiable Evaluation Scheme enables chaining proofs for sequential operations, resolving the trade-off between custom efficiency and general-purpose composability.
