The Lagrangian of the Universe Prior to Gravity: The Ouroboros System as a Candidate Law of Everything

We propose the Ouroboros system — a classical Lagrangian field theory of two coupled, Lorenz-constrained covariant vector fields over flat (3+1)-dimensional Minkowski space — as a candidate law of physics prior to gravity. The theory is bosonic, superrenormalizable by power counting, and free of point particles. Its elementary particles are chaoitons: stable, time-periodic, localized solutions that evade Derrick's theorem through oscillation rather than topology or a Higgs sector. We present nine lines of evidence that this single Lagrangian accounts for: stable localized particles with positive energy; charge quantization via a mutual Chern-Simons linking number (the mathematical form of the electron as two linked field loops); intrinsic angular momentum with L/Q ratio in the range of the electron's g-factor; electromagnetism exactly recovered in the linear limit; a long-range nuclear force of the type hypothesized by Julian Schwinger and confirmed by Sawada’s pion-pion and neutron-Pb scattering anomalies [5a,5b,5c]; superrenormalizability without fine-tuning; and a natural dark matter candidate in the form of a neutral chaoiton. Quantization proceeds without path integrals via the classical-quantum equivalence proved in Werbos (2002, 2004) and implemented in Thermal Quantum Annealing (tQuA). We state clearly what is proved, what is numerically demonstrated, and what remains to be established, and we invite the community to test alternative Lagrangians against the same criteria using the open-source numerical benchmark accompanying this paper