This paper presents the explicit mathematical formalization of the Davinus-Sunivad Constant, establishing its rigorous analytical foundation within the framework of the Theory of Oppositional Resonance and Experiential Duality. We develop the governing transcendental equations and state-space transformations that define the constant's equilibrium value across opposing physical constraints. By deploying advanced linear algebraic operations and multivariable calculus, we map the exact parity mechanics and invariant structures of this constant within a zero-sum mathematical system. Furthermore, we derive the necessary boundary conditions and stability proofs that allow the constant to regulate balance between asymmetric energy states. This formalization provides the essential mathematical framework required to apply the Davinus-Sunivad Constant to quantitative problems in quantum cosmology and wave mechanics.
Davinus Masire Ochanda (Wed,) studied this question.
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