Geometry, Infodynamics, and the Emergence of Transportable Physical States

Recent developments in information physics suggest that fundamental physical laws may emerge from principles of information minimization rather than being imposed a priori. Independently, results from dynamical systems theory indicate that chaotic dynamics do not generate order but selectively eliminate unstable configurations. In this work, we unify these perspectives into a geometry-first selection framework summarized by the principle that geometry alone turns chaos into a transportable state. We show that (i) chaotic dynamics erase all but invariant structures, (ii) infodynamics enforces selection toward low-information configurations, and (iii) geometric admissibility determines which invariants are physically realizable. This framework explains the prevalence of symmetry, the restriction to simple gauge groups, gravitational clustering, and the stability of elementary particles. We further interpret Loop Quantum Gravity as a concrete realization of geometric admissibility and position the framework methodologically relative to entropic gravity and computational-universe models.