Primes as a Field on a Discrete Torus

Prime numbers mapped to a discrete torus via modular embedding Phi_k(n) = (n mod p1, ..., n mod pk). The prime distribution decomposes as P(prime at s) = mu(s) · S(s) · rho(s), where rho(s) is a non-constant prime preference field with measurable Fourier structure. Three conjectures: quasi-twin prime signature (p = q²-2), prime spectral decomposition, and envelope curve V(m) ~ C/ln(m). Validated empirically at N = 10^8.