Theory into
production.
Our protocol engineering team regularly publishes findings on lattice-based cryptography, ZKPs, and secure migration strategies.
Learning with Correlated Errors: A New Lattice Hard Problem with Worst-Case Reductions and Public-Key Encryption
We introduce Learning with Correlated Errors (LCE), a new lattice-based computational hardness assumption in which observed samples carry noise generated by a low-rank linear correlation structure. We prove worst-case hardness via reduction from Decision-LWE, a search-to-decision reduction, construct an IND-CPA-secure PKE scheme, and establish quantum resistance. LCE provides a new, independently motivated hardness foundation for post-quantum cryptography beyond LWE and LPN.
Quantum Temporal Order: Structural Inevitability of Modular Flow and the Problem of Time
We address the problem of time in quantum mechanics, showing that a canonical preferred temporal flow arises from within the algebraic structure of quantum mechanics without presupposing a Hamiltonian, a Schrödinger equation, or a background time parameter. Three results are established: Structural Inevitability, Cocycle Colimit, and Classical Recovery. This paper extends the Connes–Rovelli thermal time hypothesis and the Page–Wootters relational framework to a universal directed cocycle colimit.
QUANTA: Engineering a Production-Ready Post-Quantum Blockchain with Falcon-512 Lattice Signatures
We present QUANTA, an open-source blockchain built exclusively on NIST-standardized post-quantum cryptography: Falcon-512 (FIPS 206) for transaction signatures and Kyber-1024 (ML-KEM, FIPS 203) for node-to-node key encapsulation. No classical primitive appears in the critical path. Describes protocol hardening, parallel block validation, integer-only consensus arithmetic, compressed storage, and a crypto-agility mechanism for future algorithm migration without a hard fork.