Quantum set algebra for quantum set theory

Abstract

Quantum field theory can be physically regularized by modularizing it on several levels of aggregation. Since computation is already thoroughly modularized, physical experiments are treated here as quantum relativistic cellular computations with spins for cells, address, memory, and control registers. For regularity the modules are taken to be iterated Fermi-Dirac assemblies. These are shown to be spins in various dimensions. Bose statistics are expressed as approximations to the Palev statistics of pairs of Fermi-Dirac quanta.