Foundational papers for the Symmetrical Convergence (SymC) framework. Establishes χ ≈ 1 as a universal stability boundary governing quantum-classical transitions, parameter emergence, and adaptive system behavior. The theoretical core from which all domain-specific applications derive.

This theory defines a dynamic framework in which systems transition between multiple stability phases while maintaining adaptability and integrity. It supports phase-aware optimization, fault-tolerant response, and robust self-regulation in evolving environments.