Process-Fundamental Fields: An Effective Field Theory of Non-Equilibrium Organization

<p dir="ltr">This paper introduces a new class of <i>process-fundamental fields</i> that extend effective field theory (EFT) into the domain of non-equilibrium organization. Unlike conventional fields that remain active in equilibrium, these auxiliary fields vanish at equilibrium but activate under sustained drive, boundary conditions, or feedback. Their role is to capture <i>organization itself</i> as a quantifiable dynamical degree of freedom.</p><p dir="ltr">The formalism preserves Lorentz invariance, Stückelberg gauge symmetry, and renormalizability, embedding naturally within the Schwinger–Keldysh framework for non-equilibrium dynamics. The resulting action predicts novel signatures across scales:</p><ul><li><b>Quantum systems:</b> rate-dependent hysteresis in driven qubits and NV centers.</li><li><b>Cosmology:</b> scale-locked star formation efficiency, explaining recent JWST anomalies.</li><li><b>Astrophysics:</b> spectral breaks in pulsar timing gravitational wave backgrounds.</li><li><b>Biology:</b> long-lived quantum coherence in photosynthesis and magnetoreception.</li><li><b>Condensed matter:</b> feedback-sustained modes in driven cold-atom and polariton systems.</li></ul><p dir="ltr">Strikingly, independent research in these disciplines has already observed results with the same structural form. This convergence offers <i>incidental verification</i> of the framework, while explicit null tests maintain falsifiability.</p><p dir="ltr">By formalizing organization as a field, this theory proposes a missing element in the language of physics: extending from equilibrium matter and force descriptions to the non-equilibrium processes that generate structure across quantum, biological, and cosmological domains.</p>