The Relational Fate Equation in Load Minimization Theory:  Capturing the Dynamic Role of Relational Tension F

Load Minimization Theory (LMT) defines total load as L = U + F + E. This short paper formalizes the Relational Fate Equation, a dynamical model describing the evolution of a subject’s fate state D_s(t). While ΔU_s and ΔE_s contribute relatively linearly, the ΔF_s term exhibits rich nonlinear behavior characterized by natural variation, early neutralization, spiking, and strong post-spike recovery. We decompose ΔF_s into four components and highlight how the recovery term can produce amplified An-soku after high-tension episodes. The framework explicitly acknowledges that F dynamics are highly dependent on the specific relational counterpart and accumulated interaction history, and remains extensible toward future statistical layers.