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Introduces the Reversibility-Constrained Lattice Problem (RCLP), a theoretical cryptographic hardness assumption for post-quantum cryptography that utilizes the Leech lattice and extended binary Golay codes.
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The project is a zero-day repository (0 stars, 0 forks) proposing a new mathematical foundation for cryptography. While it leverages highly respected mathematical structures like the Leech lattice (Λ24) and the Golay code, it currently lacks the peer review, cryptanalysis, and community vetting required for any cryptographic primitive to be considered viable. In the world of Post-Quantum Cryptography (PQC), the moat is not the code, but the 'hardness' proof and standardization (e.g., NIST PQC competition). This project currently has no adoption or verifiable security proofs. It competes with established standards like CRYSTALS-Kyber and Dilithium. The 'reversibility-constrained' aspect is a specific mathematical pivot, but without a massive campaign for academic acceptance, it remains a personal experiment. Market consolidation risk is high because the security industry tends to converge on 1-2 NIST-approved algorithms, leaving little room for 'alternative' lattice problems unless they offer a 10x improvement in signature size or computational efficiency.
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