Framework of Zulfia Constant ∆⁰ and its Table-Top Lab-Testification

We present the framework of universal invariant Zulfia Constant ∆0 derived fromZulfia Law z = n + ∆ with mapping Z(x, u) = η(x, u) + ∆0 ˜D(x, u) [1].In this framework, four distinct interactions are treated as four operational limitsof the same field where ∆0 is fixed arithmetic scaling, ˜D(x, u) is phase deviation oftunable optical lattice condensate, and D$ is externally controlled by lattice geometry:1. Gravity limit ∆0 → Gμν , and 2. EM limit ∆0 → Fμν ,3. Weak limit ∆0 → W ±, Z0, and 4. Strong limit ∆0 → Aaμ.We propose table-top lab-testification: in a single tunable optical lattice, measure∆ for four analogue forces. The framework predicts d∆/dt collapse on single Z fieldwithFGDG ˜DG= FEMDEM ˜DEM= FW eakDW eak ˜DW eak= FStrongDStrong ˜DStrong= −∆0 = constIf |k1 − kJ | > 5σ for any J̸ = 1, or wave equation ∂2t Z = −c2u2Z Z fails, theframework is falsified. Here ∆0 is measured, not postulated, making Zulfia Theorytestable without LHC.