PHYSICS AS SURVIVOR ARCHITECTURE Primordial Vacuum Turbulence, Borromean Vorton Stability, and the Standard Model as the Algebra of What Survived

We develop a unified survival-based interpretation of physical law across three converging papers. The Standard Model, three-dimensional space, matter stability, and quantum probability are not fundamental axioms but survivor outputs of primordial vacuum turbulence. The primitive object is the vorton: a compact 3D solenoidal vortex dipole.
Three spatial dimensions survived because only 3D vorticity supports the stretching term
(ω · ∇)u, enabling filamentary complexity and durable Borromean-linked structures. Matter is a rare stable population of Borromean vorton triplets whose stability derives from the irreducible three-body binding energy Eirr 3 < 0: each pair is topologically unlinked yet the triple is collectively locked. The Standard Model gauge algebra SU(3)c × SU(2)L × U(1)Y is the survivor algebra of stable carrier interactions: SU(3) from three-fold Borromean closure, SU(2) from carrier transmutation channels, U(1) from long-range phase coherence.
The baryon-to-photon ratio η ≈ 6 × 10−10 is a survival fraction, not an initial condition.
Quantum probabilities arise as smooth test-function observables of singular carrier states:
A = ⟨µ, ψ⟩ =⇒ P = |A|2. The residual vacuum architecture settles at N = 861 where arithmetic rigidity, spectral compression, and topological stiffness are jointly optimized.
Each stable energy minimum enforces its own symmetry group G — the maximal symmetry compatible with the basin geometry. The Standard Model is what the vacuum remembered.