The Competitive Probabilistic Geometry Model of Physical Structure

We propose a new theoretical framework that unifies quantum mechanics, general relativity, and thermodynamics under a single principle: the competitive resolution of field configurations. In this model, physical structures — from quantum states to black holes — compete for finite resources such as energy, curvature, radiative influence, and coherence. Each configuration evolves with a time-dependent competitive potential, and collapse occurs when one configuration dominates. This probabilistic mechanism explains wavefunction collapse, superposition, entanglement, and gravitational structure formation. We simulate scenarios including collapse, entanglement standoff, black hole dominance, and black hole seed competition using MATLAB. This model introduces a generalization of quantum measurement and gravitational emergence based on competitive dynamics. It offers a new interpretation of mass, decoherence, and spacetime structure formation — potentially serving as a bridge toward a unified theory.