Emergence of General Relativity and Quantum Field Theory from Anisotropic Flux Suppression

We explore whether a single classical anisotropic suppression rule—favoring radial flux paths and penalizing perpendicular deviations: $S(\theta) = \frac{1}{\phi^6} \sin^4\theta$ with density feedback $S_{\mathrm{eff}}(\theta, \rho) = S(\theta) (1 + \beta \rho)$, can mimic key features of general relativity, quantum field theory, and Bell correlations as an effective description. Anchored in semi-Dirac quasiparticle data from materials such as ZrSiS, the rule reproduces near-maximal Bell violations in planar geometries (CHSH up to $\sim$2.75--2.91 with measurement sharpening) while predicting significant dilution (CHSH $\sim$0.67--0.68) in isotropic 3D configurations—an untested signature absent in current experiments. In high-density regimes, flux rebalancing mimics GR phenomenology (Newtonian limit, linearized Einstein equations, Schwarzschild-like metrics) without fundamental curvature or gravitons. Small corrections are predicted in precision observables (e.g., g-2, black-hole ringdowns, CMB angular power). Falsifiable at next-generation facilities, the model offers a classical effective-theory alternative to standard unification frameworks.