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Dodecahedral space topology as an explanation for weak wide-angle temperature correlations in the cosmic microwave background

Author

Listed:
  • Jean-Pierre Luminet

    (Observatoire de Paris)

  • Jeffrey R. Weeks
  • Alain Riazuelo

    (CEA/Saclay)

  • Roland Lehoucq

    (Observatoire de Paris
    CEA/Saclay)

  • Jean-Philippe Uzan

    (Université Paris XI)

Abstract

The current ‘standard model’ of cosmology posits an infinite flat universe forever expanding under the pressure of dark energy. First-year data from the Wilkinson Microwave Anisotropy Probe (WMAP) confirm this model to spectacular precision on all but the largest scales1,2. Temperature correlations across the microwave sky match expectations on angular scales narrower than 60° but, contrary to predictions, vanish on scales wider than 60°. Several explanations have been proposed3,4. One natural approach questions the underlying geometry of space—namely, its curvature5 and topology6. In an infinite flat space, waves from the Big Bang would fill the universe on all length scales. The observed lack of temperature correlations on scales beyond 60° means that the broadest waves are missing, perhaps because space itself is not big enough to support them. Here we present a simple geometrical model of a finite space—the Poincaré dodecahedral space—which accounts for WMAP's observations with no fine-tuning required. The predicted density is Ω0 ≈ 1.013 > 1, and the model also predicts temperature correlations in matching circles on the sky7.

Suggested Citation

  • Jean-Pierre Luminet & Jeffrey R. Weeks & Alain Riazuelo & Roland Lehoucq & Jean-Philippe Uzan, 2003. "Dodecahedral space topology as an explanation for weak wide-angle temperature correlations in the cosmic microwave background," Nature, Nature, vol. 425(6958), pages 593-595, October.
  • Handle: RePEc:nat:nature:v:425:y:2003:i:6958:d:10.1038_nature01944
    DOI: 10.1038/nature01944
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    Cited by:

    1. Julyan H. E. Cartwright & Diego L. González & Oreste Piro, 2021. "Dynamical Systems, Celestial Mechanics, and Music: Pythagoras Revisited," The Mathematical Intelligencer, Springer, vol. 43(1), pages 25-39, March.

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