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Primordial Non-Abelian Turbulence: Classical gauge fields naturally organize into closed, divergence-free flux tubes. Unstable homogeneous modes trigger a self-similar wave-turbulence cascade that contracts the active degrees of freedom onto a lower-dimensional attractor governed by fluid Reynolds scaling. Solenoidal Vorton Kinematics: Representing localized circulation dipoles requires non-local return tails to eliminate unphysical vorticity monopoles. Along closed filament loops, these tails destructively cancel in the exterior domain to preserve potential flow, locking the effective vortex core size to filament spacing and sharply reducing the global fluid attractor dimension. Lattice Ground State Arrest: Increasing gauge coupling and singular reconnection dissipation drive the turbulent cascade to a laminar boundary, terminating continuous decay. The active degrees of freedom freeze into an 861-node distance-regular network anchored to the terminal class-number-one imaginary quadratic field, protected against continuous decay by an exact spectral gap and a non-perturbative modular barrier. Emergent Standard Model and Mass Gap: Adiabatic motion across the discrete lattice generates the strong, weak, and hypercharge gauge algebra through geometric phase holonomies. Triality symmetry on the localized defect complex selects exactly three chiral fermion generations. Stable matter emerges as framed topological knots and Borromean links, where hard-core filament packing geometry enforces a strictly positive classical Yang-Mills mass gap.
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Michael I Aksman (2026) studied this question.
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