physical domains in the prior to the present universe, as to preserve the operational continuity of physical law, as will be discussed in the conclusion.

5. Conclusions, i.e. Examination of the Following Information Exchange from a Prior to the Present Universe, in Light of the Incredibly Rapid Transition Implied by Reference  so as to Reconcile Transfer of Information Bits for ${\hslash }_{initial}\left[{t}_{initial}\le {t}_{Planck}\right]$ as Far as Initial Values of the Plancks Constant Are Concerned

The key point is that we wish to determine what is a minimum amount of information bits/attendant entropy values needed for transmission of ${\hslash }_{\text{initial}}\left[{t}_{\text{initial}}\le {t}_{\text{Planck}}\right]$ . If we specify a mass of about 1060 grams per graviton, then to get at least one photon, and if we use photons as a way of “encapsulating” ${\hslash }_{\text{initial}}\left[{t}_{\text{initial}}\le {t}_{\text{Planck}}\right]$ , then to first order, we need about 1012 gravitons/entropy units (each graviton, in the beginning being designated as one “carrier container” of information for one unit of ${\hslash }_{\text{initial}}\left[{t}_{\text{initial}}\le {t}_{\text{Planck}}\right]$ ). If as an example, as calculated by Beckwith  (2009) that there were about 1021 gravitons introduced during the onset of inflaton , this means a minimum copy of about one billion ${\hslash }_{\text{initial}}\left[{t}_{\text{initial}}\le {t}_{\text{Planck}}\right]$ information packets being introduced from a prior universe, to our present universe, i.e. more than enough to insure introducing enough copies of ${\hslash }_{\text{initial}}\left[{t}_{\text{initial}}\le {t}_{\text{Planck}}\right]$ to insure continuity of physical processes.

The dynamics of ${\stackrel{˙}{\varphi }}^{2}\gg {V}_{\text{SUSY}}$ actually gives us a clue as to how this is possible, i.e. to use, due to the brevity of time interval, the equivalent of quantum teleportation between both sides of the causal barrier, to insure continuity of physical processes, along the lines of  . Note that we are doing this even while maintaining fidelity with respect to  .

In other words, only enough information between both sides of the causal barrier would be swapped as to insure the continuity of physical processes, and this would be commensurate with an inquiry as to issues we will bring up next.

In order to have a positive inflaton, we would need to satisfy  having

$\varphi >0\text{\hspace{0.17em}}\text{\hspace{0.17em}}\text{iff}\text{\hspace{0.17em}}\sqrt{\frac{8\text{π}G{V}_{0}}{\gamma \cdot \left(3\gamma -1\right)}}\cdot \delta t>1$ . (16)

This Equation (16) has to be taken in light of preserving also, ${\stackrel{˙}{\varphi }}^{2}\gg {V}_{\text{SUSY}}$ , as given in Equation (12).

This also is the same condition for which we would have to have visc, i.e. the viscosity of the initial spherical starting point for expansion, nonzero as well as reviewing the issues as of      .

Whereas how we do it may allow for the Corda references   to be experimentally investigated. Finally the Abbot articles of   must be adhered to.

Acknowledgements

This work is supported in part by National Nature Science Foundation of China grant No. 11375279.

Conflicts of Interest

The authors declare no conflicts of interest.

  Freese, K., Brown, M. and Kinney, W. (2012) The Phantom Bounce: A New Proposal for an Oscillating Cosmology. In: Mersini, H. and Vaas, R., Eds., The Arrows of Time, A Debate in Cosmology, Springer Verlag, Berlin, 149-156. https://doi.org/10.1007/978-3-642-23259-6_7  Padmanabhan, T. (2006) An Invitation to Astrophysics. World Scientific Series in Astronomy and Astrophysics, Volume 8. World Press Scientific, Singapore.  Hu, B. (1984) Vacuum Viscosity and Entropy Generation in Quantum Gravitational Processes in the Early Universe. In: Fang, L. and Ruffini, R, Eds., Cosmology of the Early Universe, Advanced Series in Astrophysics and Cosmology-Volume 1, World Press Scientific, Singapore, 23-44.  Beckwith, A. (2017) Gedankerexperiment for Contributions to Cosmological Constant from Kinematic Viscosity Assuming Self Reproduction of the Universe with Non-Zero Initial Entropy. http://vixra.org/abs/1702.0066  Beckwith, A. (2017) Gedankenexperiment for Initial Expansion of the Universe and Effects of a Nearly Zero Inflaton in Pre Planckian Physics Space-Time Satisfying Traditional Slow Roll Formulas. http://vixra.org/pdf/1603.0024v1.pdf  Camara, C.S., de Garcia Maia, M.R., Carvalho, J.C. and Lima, J.A.S. (2004) Nonsingular FRW Cosmology and Non Linear Dynamics. http://arxiv.org/astro-ph/0402311  Dowker, H.F. (2005) Causal Sets and the Deep Structure of Spacetime. In: Ashtekar, A., Ed., 100 Years of Relativity Space-Time Structure: Einstein and Beyond, World Press Scientific, Singapore.  Beckwith, A.W. (2009) Relic High Frequency Gravitational Waves from the Big Bang, and How to Detect Them. AIP Conference Proceedings, 1103, 571-581. http://arxiv.org/abs/0809.1454 https://doi.org/10.1063/1.3115567  Deutsch, D. and Hayden, P. (1999) Information Flow in Entangled Quantum Systems. Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences, 456, 1759-1774. https://doi.org/10.1098/rspa.2000.0585  Beckwith, A.W. (2017) Gedankenexperiment for Refining the Unruh Metric Tensor Uncertainty Principle via Schwartzshield Geometry and Planckian Space-Time with Initial Non Zero Entropy. http://vixra.org/pdf/1509.0173v6.pdf  Freese, K. (1992) Natural Inflaton. In: Nath, P., and Recucroft, S., Eds., Particles, Strings, and Cosmology, Northeastern University, World Scientific Publishing Company, Pte. Ltd, Singapore, 408-428.  Corda, C. (2009) Interferometric Detection of Gravitational Waves: The Definitive Test for General Relativity. International Journal of Modern Physics D, 18, 2275-2282. https://arxiv.org/abs/0905.2502 https://doi.org/10.1142/S0218271809015904  Abbott, B.P., et al. (2016) LIGO Scientific Collaboration and Virgo Collaboration. Observation of Gravitational Waves from a Binary Black Hole Merger. Physical Review Letters, 116, Article ID: 061102.  Corda, C. (2012) Primordial Gravity’s Breath. 1-10. http://www.ejtp.com/articles/ejtpv9i26.pdf  Abbott, B.P., et al. (2016) LIGO Scientific Collaboration and Virgo Collaboration. GW151226: Observation of Gravitational Waves from a 22-Solar-Mass Binary Black Hole Coalescence. Physical Review Letters, 116, Article ID: 241103. 