Theory of Isotropic Omnipresence: Mathematical Formalism of the Montesinos Constant and the Dynamics of Informational Coherence

This work develops a mathematical formalism describing the informational coherence of physical systems through a dimensionless scalar field R(x,t). The Montesinos Constant N_M>1 is introduced as a phase parameter, together with the informational distortion coefficient D(x,t), with 0\leq D\leq 1. We define the Harmonic Reality as R(x,t)=T\, N_M^{1-D(x,t)}, where T denotes the Unity Gravity. Differentiation yields the dynamic law \frac{dR}{dt}=-\Gamma \, N_M^{(1-D)}\ln (N_M)\, \dot {D}, where \Gamma is the Unity Action. We show that the limit D\rightarrow 0 corresponds to a state of minimal potential energy and maximal coherence. The model proposes a falsifiable prediction: sustained reduction of D(t) in biological systems with high informational density may accelerate regenerative processes.