  We provide a first-principles approach to turbulence by employing the
electrodynamics of continuous media at the viscous limit to recover the
Navier-Stokes equations. We treat oscillators with two orthogonal angular
momenta as a spin network with properties applicable to the
Kolmogorov-Arnold-Moser (KAM) theorem. The microscopic viscous limit has an
irreducible representation that includes $O(3)$ expansion terms for a
radiation-dominated fluid with a Friedmann-Lemaitre-Robertson-Walker (FLRW)
metric, equivalent to an oriented toroidal de Sitter space. The turbulence
solution in $\mathbb{R}^{3,1}$ lies on 6-choose-3 de Sitter intersections of
three orthogonal $n$-tori.
