Abstract

What we are doing is to use a generalization of the Penrose Cyclic conformal cosmology in order to argue for ergodic mixing of cosmological “information”, from cycle to cycle. While there would be a causal discontinuity, as is by example explained, in terms of breaking down of individual “particles” from cycle to cycle, there would be (analogous to a seed setting of pseudo-randomization of Fortran) informational “bits” transferred, as far as mixing of “information” collected from cycle to cycle, from N number of contributing universes via modified CCC, so as to create a uniform value of H bar (Planck’s constant) from cycle to cycle. Moreover this would do away with the “baby universes” Darwinian hypothesis, set up by String theorists whom postulate that up to 101000 or so universes would be created, with only say 1010 or so surviving (most dying off) because of “improperly” set variance in the values of H bar (Planck’s constant). i.e. the laws of physics would not be different from universe to universe.

Highlights

  • What we are doing is to use a generalization of the Penrose Cyclic conformal cosmology in order to argue for ergodic mixing of cosmological “information”, from cycle to cycle

  • While there would be a causal discontinuity, as is by example explained, in terms of breaking down of individual “particles” from cycle to cycle, there would be informational “bits” transferred, as far as mixing of “information” collected from cycle to cycle, from N number of contributing universes via modified CCC, so as to create a uniform value of H bar (Planck’s constant) from cycle to cycle. This would do away with the “baby universes” Darwinian hypothesis, set up by String theorists whom postulate that up to 101000 or so universes would be created, with only say 1010 or so surviving because of “improperly” set variance in the values of H bar (Planck’s constant). i.e. the laws of physics would not be different from universe to universe

  • We refer the readers to an ergodic mixing procedure [1]-[3] as outlined in [4] by the author which is a way to have consistent mixing of “information” from the evolution to the death of universes, in terms of what is known as Penrose Cyclic conformal Cosmology [5]

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Summary

Introduction

We refer the readers to an ergodic mixing procedure [1]-[3] as outlined in [4] by the author which is a way to have consistent mixing of “information” from the evolution to the death of universes, in terms of what is known as Penrose Cyclic conformal Cosmology [5]. What we are doing is to use a generalization of the Penrose Cyclic conformal cosmology in order to argue for ergodic mixing of cosmological “information”, from cycle to cycle.

Results
Conclusion
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