"CLVN–LRR™: A New Mathematical Framework for Latent Value, Symbolic Reversibility and Universal Structure"

This work presents the CLVN–LRR™ Theorem as a breakthrough mathematical structure that introduces the operator λ(a) = a·10⁻¹⁰⁰, enabling symbolic reversibility, latent value conservation, and structural non-null compression. More than a standalone theory, this preprint serves as the foundational bridge between symbolic latent mathematics and classical formal mathematics. It proposes a rigorous pathway to integrate symbolic logic, non-destructive zero, and reversible operations into the formal mathematical language, including axiomatic systems, number theory, and topology. The framework redefines the interpretation of zero not as annihilation, but as latent compression — preserving information and enabling reversibility without entropy loss. The CLVN–LRR™ model thus establishes a dual-axis language, allowing transitions between symbolic structures and formal proofs. Applications include symbolic AI, entropy modeling, quantum state reversibility, universal structures, and post-formal systems. This preprint initiates the construction of the CLVN–LRR–Φ™ Protocol — a unifying bridge between symbolic cognition and rigorous mathematical validation.