This paper introduces the Theory of Oppositional Resonance, an analytical framework developed within the Davinus-Rosen Information Transfer Model to address one of the fundamental challenges in quantum cosmology: the structural stability of spacetime shortcuts. Traditional general relativity predicts that Einstein-Rosen bridges are inherently unstable, collapsing into singularities before information or matter can traverse them. This work proposes a dynamic stabilization mechanism rooted in an exact, resonant equilibrium between opposing cosmic forces. Specifically, we model the precise counter-balance between the localized attractive gravitational pull of a black hole singularity and the repulsive, anti-gravitational thrust of a coupled white hole bounce. By analyzing the boundary conditions where these opposing fields interface, we demonstrate how "oppositional resonance" prevents total structural collapse without requiring exotic matter that violates standard energy conditions. The paper provides the mathematical foundations for this steady-state equilibrium, exploring its implications for localized quantum tunneling, cosmic information conservation, and non-singular black hole evolution.
Davinus Masire Ochanda (Wed,) studied this question.
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