This theory is 0

This theory is 0

All mathematicians know that the limit of a Cauchy sequence of rational numbers is a Cauchy real number (Cantor 1872). So all we did here is show we postulated real#0 by using it to derive a rational Cauchy sequence with limit 0. We did this because that same postulate (of real#0) math also implies fundamental theoretical physics (eg.,the Newpde ‘solutions’below) making this a Ultimate Occam’s Razor postulate implying the ultimate math-physics theory, a important result indeed. Nothing is more (real)‘Occam’ than postulate0.

This Newpde also comes from a linearized (γ^x√κ_xxdx+γ^y√κ_yydy+γ^z√κ_zzdz+γ^t√κ_ttidt)²=κ_xxdx²+κ_yydy²+κ_zzdz²-κ_ttdt²=ds² . so that γ^μ√κ_μμ∂ψ/∂x_μ=(ω/c)ψ for e,v. So we didn’t just drop the √κ_μν(as is done in the ordinary Dirac eq. Here κ_oo=1-r_H/r=1/κ_rr, r_H =(2e²)(10^40N) /(mc²). The N=..-1,0,1,.. fractal scales

For N=-1 (i.e.,e²X10^-40=Gm_e²) κ_ij is then by inspection the Schwarzschild metric g_ij; so we just derived General Relativity and the gravity constant G from Quantum Mechanics in one line.

for N=0 the higher order Taylor expansion(terms) of √κ_ij gives the anomalous gyromagnetic ratio and Lamb shift without the renormalization and infinities: This is very important

for N=0 that same κ_oo (as one of κ_ij) with κ_oo=g_oo in the galaxy halos gives a quantize 100,200,300km/sec and so replaces the need for dark matter to do that.

For N=1 (so rC) Newpde zitterbewegung expansion stage explains the universe expansion For N=0 Newpde r=r_H 2P_3/2 state composite 3e is the baryons (QCD not required) and Newpde r=r_H composite e,v is the 4 Standard electroweak Model Bosons (4 eq.12 rotations)