Compact U(1) lattice gauge theory demonstrates properties related to dark energy in finite systems, indicating significant implications for theoretical physics.
Compact U(1) lattice gauge theory on the FCC lattice with geometric coupling g² = π²/108.Note added after submission: The one-loop Brillouin zone integral has been computed numerically (2×Π₁(0) = −0.4769 at N = 256, matching the required −0.4775 to 0.12%). See Paper II (DOI: 10.5281/zenodo.19469280) for details and the extension to the mass spectrum. Erratum (12 April 2026): The dark energy density formula in Section 8.3 (rho_Lambda = E_transverse x rho_Planck x epsilon^2, 16% match) is superseded. The finite-size scaling exponent p = 2.02 is a correct computational result; however, the dark energy density depends on the instanton screening mechanism identified in Paper VI. The revised formula rho_Lambda = (E_vac/det_ratio) x hbar c/(a^2 L_H^2) gives 0.17% accuracy. The genuine zero-parameter prediction is Omega_Lambda = 8 pi E_vac/(3 det_ratio) = 0.682 (observed: 0.685, 0.39%). See Paper VI for details.
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