New PDF release: A More Natural Reference Model Integrating Relativity,

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Additional info for A More Natural Reference Model Integrating Relativity, Quantum Mechanics, and M Theory

Example text

Where mP is within lP ) relative to the current rate of acceleration. nb 61 These implications will be significant in resolving the debate concerning the origin of inertia, Mach's principle, and an ether related to the ZPF and VEV. 6 fm. This suggests that a BB matter-antimatter vacuum fluctuation resulted in º 10-60 3rd generation primordial atoms of mass mP within universal radius 2r p immediately decayed within tunit. Over time tU they inflated to radius RH with acceleration aU leaving radiation (such as CMBR), leptons (n, e) and baryons (p,n of radius r p ).

It also provides the means for QM to be linked to GR through the FDU effect being equated with both Casimir and Hawking radiation. Quantization is naturally provided by atomic scale unit L, T, M, Q dimensions and unit acceleration. The infinite divisibility of space-time in GR is now limited by the background of an acceleration and its finite measure - time (in tunits). Conclusion To summarize, the new dimensionality relations from (1), (9), and (17): L = T2 M = L3 T -1 = T 5 (91) Q = ML-1ê2 = MT-1 = T 4 The dimensional relationships relate CPT and MT by: MTH11 DL = CH4 DL + PH6 DL + TH1 DL C Ñ IT 8 M + PIL3 n T 6 M + T 1 (92) Re@PH3 DLD + Im@TH8 DLD PH8x, y, z

Merkowitz, Physical Review Letters 85, 2869 (2000). [8] C. Bennett, M. Halpern, G. Hinshaw, N. Jarosik, A. Kogut, M. Limon, S. Meyer, L. Page, D. Spergel, G. , Astrophysical Journal, Supplement Series 148, 1 (2003). [9] J. Sakurai, Advanced Quantum Mechanics (Addison-Wesley Publishing, 1967). [10] C. Quigg, Gauge Theories of the Strong, Weak, and Electromagnetic Interactions (Westview Press, 1997). [11] B. Zwiebach, A First Course in String Theory (Cambridge University Press, 2004). [12] M. Passera, Physical Review D 75, 13002 (2007).

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A More Natural Reference Model Integrating Relativity, Quantum Mechanics, and M Theory by J Gregory Moxness


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