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I present the Dual Nature of Natural Law as a formal mathematical framework suggesting that natural laws may be composed of two operators: a potential-generating feminine operator (P) and an outcome-selecting masculine operator (D). Through first-order logic, duality theory, universal structural isomorphism, and 10-scale empirical validation from Predictive Bioharmonics, I present arguments indicating that this dual structure may be universal and mathematically grounded within the proposed framework. The theorem holds universally across: • Quantum Phenomena • Thermodynamics • Cosmology • Atomic and Molecular Physics • Biology • Planetary Systems • Chemistry • Physiology • Information Theory • Neural Dynamics • Ecology • Mathematics I explicitly identify the feminine and masculine sides of each domain.The result is the first complete universal mapping of natural law duality.