The Stability Law of Transition: A Chronos Field Principle for Persistent Dynamics Between Allowed States

This paper introduces the Stability Law of Transition, a Chronos field principle for analyzing whether a physical system can persist through the transition between allowed states. The work argues that local state admissibility, force balance, or equation-level correctness may be insufficient unless the transition path itself remains dynamically stable. A transition is modeled as a path through configuration space governed by competing coherence-preserving and destabilizing functionals. Their bounded ratio defines a Chronos transition selector, which is used to formulate a pathwise stability condition. The paper connects this principle to Wheeler–DeWitt flow, nonlinear blow-up and collapse, bonding regimes, dynamic observability, and controlled fusion as an illustrative case. The central claim is that a state may be mathematically allowed, and an equation may be locally correct, while the transition remains physically forbidden.