Matter and Quantum Entanglement

The iteration of one-dimensional holomorphic functions allows a definition of conductivity plateaus and charge quanta which are related to nontrivial zeros of the Riemann zeta function and the Dirichlet L-function. A minimal and maximal iterated spacetime is shown to be a quadratic map of curvature. A spacetime point is defined as a congruent maximal general Riemann surface. Incongruent k-components of curvature are proven to be a bicubic bi spinor. Pseudo congruent k-components explain the low vacuum energy density whereby a small count rate of cosmic ray-like tensile forces is predicted for e.g. a conductivity plateaus and plant growth giving an enhanced air ionization.