The Davinus-Sunivad Constant: Quantifying Zero-Sum Equilibrium in the Theory of Oppositional Resonance and Experiential Duality

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This paper provides the foundational mathematical and physical formulation of the Davinus-Sunivad Constant, establishing its role as the primary metric for quantifying zero-sum equilibrium within the Theory of Oppositional Resonance. Built upon a dual-state framework, we derive the constant's specific equilibrium values and model the reciprocal dynamics that maintain stability across balanced theoretical systems. We investigate the core physical implications of this constant on localized spacetime configurations and field transformations, demonstrating how its inherent mathematical symmetries regulate system parity. By bridging localized balance mechanics with broad theoretical dynamics, this work offers a rigorous mathematical framework for analyzing steady-state dualities and conservation properties in advanced theoretical physics

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