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Poincaré recurrence of the universe

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The Poincaré recurrence of the universe is a theoretical scientific model in physics where after sufficient time (estimates are around years[1] or years[2]) the universe will create an exact replica of itself through quantum tunneling.[3][4] This would be through a spontaneous entropy decrease[5], this hypothesis explains that the universe would be a system where the Poincaré recurrence theorem applies.[6] An alternate way the universe could recreate itself after the heat death is through thermal fluctuations[7][8] and fluctuation theorem. In this hypothesis, the universe has no origin, and the recurrence will happen an infinite amount of times. This is explained because the entropy of the de Sitter horizon is , meaning that things will start to repeat after it passes the cosmological constant.[9] It is stated that this hypothesis would only apply if these two things are true:[citation needed]

  1. All the particles in the universe are bound to a finite volume.
  2. The universe has a finite number of possible states.

However this has been disputed by Lee Smolin.[10]A criticism describes the idea as "highly speculative, probably wrong, [and] completely untestable."[11]

References[edit]

  1. Carroll, S. M. (March 2010). "The origin of the universe and the arrow of time". 2010 IEEE Aerospace Conference: 1–2. doi:10.1109/AERO.2010.5447043. ISBN 978-1-4244-3887-7. Unknown parameter |s2cid= ignored (help)
  2. Page, Don N. (1994-11-26). "Information Loss in Black Holes and/or Conscious Beings?". arXiv:hep-th/9411193.
  3. Dyson, Lisa; Kleban, Matthew; Susskind, Leonard (2002-10-02). "Disturbing Implications of a Cosmological Constant". Journal of High Energy Physics. 2002 (10): 011. arXiv:hep-th/0208013. Bibcode:2002JHEP...10..011D. doi:10.1088/1126-6708/2002/10/011. ISSN 1029-8479. Unknown parameter |s2cid= ignored (help)
  4. Ropotenko, K. (2007-12-06). "The Poincar\'e recurrence time for the de Sitter space with dynamical chaos". arXiv:0712.0993 [gr-qc].
  5. Poincaré, H. (1897). "Sur une forme nouvelle des équations du problème des trois corps". Acta Mathematica. 21: 83–97. doi:10.1007/bf02417977. ISSN 0001-5962. Unknown parameter |s2cid= ignored (help)
  6. Łuczak, Andrzej (2001). "Noncommutative Poincaré recurrence theorem". Colloquium Mathematicum. 89 (1): 1–6. doi:10.4064/cm89-1-1. ISSN 0010-1354.
  7. Tegmark, Max (2003). "Parallel Universes". Scientific American. 288 (5): 40–51. arXiv:astro-ph/0302131. Bibcode:2003SciAm.288e..40T. doi:10.1038/scientificamerican0503-40. Retrieved 2021-01-29.
  8. Werlang, T.; Ribeiro, G. a. P.; Rigolin, Gustavo (2013). "Interplay between quantum phase transitions and the behavior of quantum correlations at finite temperatures". International Journal of Modern Physics B. 27 (1n03): 1345032. arXiv:1205.1046. Bibcode:2013IJMPB..2745032W. doi:10.1142/S021797921345032X. ISSN 0217-9792. Unknown parameter |s2cid= ignored (help)
  9. "User Luboš Motl". Physics Stack Exchange. Retrieved 2021-02-01.
  10. Smolin, Lee (June 2016). "Quantum mechanics and the principle of maximal variety". Foundations of Physics. 46 (6): 736–758. arXiv:1506.02938. Bibcode:2016FoPh...46..736S. doi:10.1007/s10701-016-9994-x. ISSN 0015-9018. Unknown parameter |s2cid= ignored (help)
  11. Pimbblet, Kevin. "The fate of the universe: heat death, Big Rip or cosmic consciousness?". The Conversation. Retrieved 2021-01-29.

See Also[edit]

External links[edit]


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