A Testable Unified Theory That Works

The harmonic neutron hypothesis is a unified theory of a dimensionally consistent harmonic point set space defining physical phenomena. It is based on equality-pair transformations (EPTs), of the n$^{\mathrm{0}}$; e; $\alpha _{\mathrm{0}}$; and the Rydberg constant, R, and 3 finite integer sets: (V$_{\mathrm{f}})$, defined below; the first 12 natural numbers to derive the first generation of particles and bosons; and a finite set of primes for higher generations. All of the derivations/ predictions are made using the natural units and the 3 number sets. The purpose is to demonstrate that it is possible to derive, sets of integers, which inter-relate and predict many of the physical constants from Planck time to the Higgs boson starting with just these 4 sets within a harmonic system. All the physical constants are evaluated as frequency equivalent ratios. The fundamental EPT is based on the transformation of electromagnetic energy into matter via the set (V$_{\mathrm{f}})$, scaled from neutron pair production. Elements v$_{\mathrm{f}}$ in (V$_{\mathrm{f}})$ are based on the ratio of the annihilation frequency equivalent of the neutron and 1 Hz, 2.271859078 x 10$^{\mathrm{23}}$ Hz.