Rational Numbers Matrix

We present a proof of the Riemann Hypothesis (RH) based on the symmetry of the Rational Numbers Matrix Q. The matrix Q enumerates all rationals symmetrically around zero, enforcing E[Q] = 0 by geometric necessity. Primes, being strictly positive, exist only on one side of Q with no negative counterparts. The only valid perturbation of a prime is to another prime (e.g., 7 → 11), but even this breaks E[Q] = 0 since there is no "-7 prime" to compensate. If RH were false, off-critical-line zeta zeros would perturb prime distribution, violating E[Q] = 0. Since this symmetry is geometrically necessary, RH must be true.