Gravity as Topological Residue: Deriving Newton's Constant from the 23-Channel Vacuum

We reinterpret Newton's constant GG not as a fundamental parameter but as the topological residue of torsional stress in the 23-channel vacuum lattice (TVS23). Gravity emerges after near-complete cancellation of local torsional modes (Strong/Electroweak), analogous to van der Waals forces emerging from neutral molecules. We show that G=ℏc/me2⋅23−39G=ℏc/me2⋅23−39 reproduces the CODATA value to 0.01% precision. The exponent k=39=2×(19+12)k=39=2×(19+21) reflects: (1) 19 transverse modes of the dodecahedral vacuum core (V−1=20−1V−1=20−1), and (2) spin-1221 as the minimal topological charge for fermionic stability. While the numerical correspondence is exact within experimental uncertainty, a rigorous derivation of k=39k=39 as a natural eigenvalue of the Wexp/TWexp/T differential ring remains an open challenge. All results follow from finite algebra—no limits, no renormalization, no spacetime continuum.