How To Have a Transfer of Information From a Prior to a Present Universe, in Lieu of Information Theory

Journal Title: JOURNAL OF ADVANCES IN MATHEMATICS - Year 2013, Vol 3, Issue 1

Abstract

What happens to the topological entanglement entropy of a system, when it is driven out of its ground state by increasing the temperature? This question is basic, especially if there is an increasing amount of temperature up to the interval of Planck time, in early universe cosmology. The author examines what is possible if a cyclic model is arranged via Penrose cyclic cosmology, which may enable entanglement entropy as a way to transfer essential information from a prior to the present universe. We reference Theorem 6.1.2 of the book by Ellis, Maartens, and MacCallum in order to argue that if there is a non zero initial scale factor, that there is a partial breakdown of the Fundamental Singularity theorem which is due to the Raychaudhuri equation. Afterwards, we review a construction of what could happen if we put in what Ellis, Maartens, and MacCallum call the measured effective cosmological constant and substitute Effective  ï‚®  in the Friedman equation. I.e. there are two ways to look at the problem, i.e. after Effective  ï‚®  , set Vac  as equal to zero, and have the leftover  as scaled to background cosmological temperature, as was postulated by Park (2002) or else haveVac  as proportional to Vac ~1038GeV2which then would imply using what we call a 5 dimensional contribution to  as proportional to 5 ~ const/ T D ï¢  ï‚»  ­ . We find that both these models do not work for generating an initial singularity.  removal as a non zero cosmological constant is most easily dealt with by a Bianchi I universe version of the generalized Friedman equation.

Authors and Affiliations

Andrew Beckwith

Keywords

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  • EP ID EP651195
  • DOI 10.24297/jam.v3i1.6550
  • Views 201
  • Downloads 0

How To Cite

Andrew Beckwith (2013). How To Have a Transfer of Information From a Prior to a Present Universe, in Lieu of Information Theory. JOURNAL OF ADVANCES IN MATHEMATICS, 3(1), 138-143. https://europub.co.uk/articles/-A-651195