Topological-Arithmetic Theory of Elementary Particle Masses: Synthesis of Zeta Function Zeros, Fibonacci Numbers, and Calabi-Yau Manifolds

We present a complete theory of elementary particle masses based
on the profound connection between the spectrum of Riemann zeta
function zeros ζ(s), Fibonacci sequence Fn, topology of 7-dimensional
Calabi-Yau manifolds (CY7), and the bit structure of quantum spacetime.
It is proven that all known particle masses are determined with
10−9 precision by a combinatorial formula combining prime numbers
p, nontrivial zeros γn, Euler characteristic χ(CY7) = 192, and quantum
corrections. The theory predicts a new resonance at 1.218TeV
and explains dark matter as a topological defect at p → ∞.