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A theoretical cryptographic primitive and hardness assumption for post-quantum cryptography based on the Leech lattice, Golay codes, and Conway group theory.
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RCLP is currently a high-concept theoretical proposal with zero market traction (0 stars, 0 forks, brand new). While it attempts to unify sophisticated mathematical structures like the Leech lattice ($Λ_{24}$) and the extended binary Golay code into a cryptographic primitive, it faces extreme headwinds in the Post-Quantum Cryptography (PQC) space. The industry has already consolidated around NIST-standardized algorithms like ML-KEM (Kyber) and ML-DSA (Dilithium), which are based on Module-LWE. Introducing a new hardness assumption requires years of peer-reviewed cryptanalysis and 'battle-hardening' before it can be considered defensible. The 24-dimensional nature of the Leech lattice, while mathematically elegant, is significantly lower than the dimensions typically used in secure lattice-based schemes (often 500-1000+), raising immediate questions about its security scaling against modern lattice reduction algorithms. Frontier labs have no interest in building this, as they consume standardized crypto libraries rather than inventing new mathematical foundations. The 'moat' here is purely the specialized domain expertise required to understand the math, but without a community or formal verification, the project remains a personal/academic experiment.
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