Quantum Gravity and String Theory

   

Calculation of the Rest Masses of Neutron and Proton by Polynomials with Base π in Relation to the Electron

Authors: Helmut Christian Schmidt

Nature can be understood as a set of rational numbers, Q. This is to be distinguished from how we see the world, a 3-dimensional space with time. Observations and Physics is the subset Q+. As described in the general relativity, 10 independent equations are required. The micro world also requires these ten parameters in quanta. This allows the description and simulation of nature as a polynomial of ten parameters P(2) Imagining a space with revolutions of 2π provides the basis for polynomials at P(2π). E.g.mneutron / me=(2π)4 +(2π)3+(2π)2-(2π)1-(2π)0-(2π)-1+2(2π)-2+2(2π)-4-2(2π)-6 +6(2π)-8 = 1838.6836611 measured: 1838.68366173(89) meThe charge operator for all particles is:C = -π+2π-1- π-3+2π-5-7-9- π-12 Together with the neutron mass, the result for the proton is:mproton=mneutron + C me= 1836.15267363 meFor an observer and two objects, from the torque and angular momentum alone, a common constant of h, G, and c can be derived, giving a ratio of meters and seconds:h G c5s8 /m10 √ (π42 -1/π-1/π3) = 1.00000 Fine structure constant: 1/α= π 4+ π 3+ π 2-1- π-1 + π-2-3 + π-7 - π-9- 2π-10-2π-11-2π-12 = 137.035999107The ratios of energies are raw natural data. The length and time are derived values. The calculations go beyond quantum theory and general relativity. E.g.2 π c m day = (Earth's diameter) 2Mond/(RErde + RMond) = 2^3/(2 π) rel. Fehler = 1,0001$Merkur:rApoapsis = 696342 km sqrt((2 π)^5 / 2 - (2 π)^4 /2 + (2 π)^3) = 46006512 km rel. Fehler = 1,0001 rPeriapsis /= 696342 km sqrt(2 π)^5 - 0*(2 π)^4 + (2 π) ^3) = 69775692 km rel. Fehler = 1,0005 rVenus / rMerkur = 6123,80 / 2448,57 = 2,5009

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[v1] 2023-05-12 00:05:57

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