Quantum Statistics and Zeta functions

The present paper aims to bridge the border between real physical-constant-based real fields and dimensionless complex fields. Unified fields have coupling constants differing by hundreds of orders of magnitude which are catchable by dimensionless fields. The border between a Fatou set and a Julia of quadratic root finding within a Newton iteration yields complex curvatures, masses and a generation of Minkowski spacetime. A scan algorithm in the vicinity of nontrivial zeros of zeta functions yields stable laps with fluctuations of Legendre modules at the critical strip.