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From Extreme Quantum Gravity Tunnels to Goldbach's Conjecture

ORAL

Abstract

Firstly, I present the extreme quantum gravity tunnel or called as Luo-Keng Hua Quantum Tunnel (HQT) in the unitary space-time. Using this tunnel, from quantum physics go to Number Theory, I will give out a complete analytical solution of Goldbach's conjecture and close this open problem of Number Theory.

In APS April Meeting 2022, I presented Fu-Xi quantum gravity tunnel: 1 -> (1/2 + 1/2*sqrt(3)i) =(β) -> (-1/2-1/2*sqrt(3)i) = (ω-) -> (-1 -> -1/2+1/2*sqrt(3)i) =(ω) -> (1/2-1/2*sqrt(3)i) =(β-) -> 1=Id.

This a normal or ordinary quantum gravity tunnel: Mass=0.5, V=4*(1-0.52) =4*3/4=3 which means that 3x... km/s is quasi-stable light speed, and limit light speed=4x....

Secondly, I found more important extrem quantum gravity tunnel with interlace topology: 1 -> β -> (1/2+1/2*sqrt(5)i) -> (-1/2-1/2*sqrt(5)i) -> ω- -> -1 -> ω -> (1/2-1/2*sqrt(5)i) -> ω-1 ->1=Id. Notes that here sqrt(5) is a main role rather than sqrt(3). I found that Mass of Neutrino particle is just that Mν=sqrt(5)= 2.236067977... x...eV. This extreme tunnel is cusp topological orbits. I also found that sqrt(5)/2=1.118033989 is just the escaping velocity from Earth.

Thirdly, I will provide an exact short proof of Goldbach's conjecture of three primes: (2+ sqrt(3)) + 1/(2+sqrt(3)) = 4 (limit light speed), and (2+ sqrt(5)) -1/(2+sqrt(5)) = 4, which directly prove that there is a general law of primes: p -> p + 2.

Fourthly, I found that twin preme 2 + sqrt(p) original from sqrt(p) and 3 = (2) + 1 and 5=(2) +3=(2) +(2) +1, thun 1=Id = 2 π sqrt(●) -reduced Planck constant with dimension ● ≠ 0.

This research result deep completes natural quantum gravity theory. As applicvations, Neutrino wave will probe more long distance than Electron wave.

Publication: 1. "From Gravity Tunnels to Complex 6-Sphere and Fermat's Last Theorem", APS April Meeting 2022, Abstract: Z15.00008;<br>2. "Fu-Xi Universal Nature Tunnel and Muskat Interface Flow", ASP April Meeting 2022, Abstract: F01.00087.

Presenters

  • Zhi an Luan

    University of British Columbia(Visiting Professor), China Petroleum University HD(Retired Professor), University of British Columbia (Visiting Professor), China Petroleum University HD (Retired Professor)

Authors

  • Zhi an Luan

    University of British Columbia(Visiting Professor), China Petroleum University HD(Retired Professor), University of British Columbia (Visiting Professor), China Petroleum University HD (Retired Professor)