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April 12, 20260 citationsOpen Access

Unified age of the universe Theory vs Hubble tension Friedman equations and "cosmic wardrobe"

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TMTibor MazúchSlovak Academy of SciencesTMTibor MazúchSlovak Academy of Sciences

Key Points

  • This paper aims to resolve the Hubble tension using the Unified Age Theory (UAT) within a spatially closed universe framework.
  • Utilized Friedmann equations derived from Einstein's field theory for galaxy expansion models.
  • Conducted sensitivity analysis for varying matter densities and cosmic parameters.
  • Examined the FLRW metric by liberating it from the zero-curvature constraint.
  • Identified equilibrium points at H0 ≈ 70.1 km/s/Mpc and R = 40.1 Gly for standard parameters.
  • Achieved H0 ≈ 68.5 km/s/Mpc and R = 59.2 Gly when aligning with DES observations.
  • Provided a cosmic age of approximately 14.5 Gyr for the oldest stellar objects.

Abstract

Author's note: Sensitivity analysis update: Stability verified for Omegaₘ=0. 29 and R=59. 2 Gly. Improved graphical labels for technical readability. Based on the Friedmann equations derived from Einstein's field theory, this paper presents the Unified Age Theory (UAT), proposing a spatially closed universe (k =+1). We demonstrate that the cosmic age t0 acts as a fundamental physical invariant, while the cosmic radius R and the expansion rate 𝐻0 function as adaptive geometric parameters. By liberating the FLRW metric from the zero-curvature constraint, we identify a stable geometric continuum. For the standard Planck density (), the model yields an equilibrium point at 𝐻0 ≈ 70. 1 km/s/Mpc and a cosmic radius of 𝑅 =40. 1 Gly, (≈ 13. 8 Gyr). Furthermore, sensitivity analysis shows that for a matter density of (aligned with DES observations), the model identifies a solution at 𝐻0 ≈ 68. 5 km/s/Mpc and 𝑅 = 59. 2 Gly, providing the necessary temporal room (≈ 14. 5 Gyr) for the oldest stellar objects. Our solution effectively resolves the Hubble tension by transforming it from a measurement discrepancy into a predictable property of a closed, non-Euclidean geometry. The UAT operates without any ad-hoc parameters.

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Cite This Study

Mazúch et al. (2026) studied this question.

synapsesocial.com/papers/69db37044fe01fead37c5075https://doi.org/10.5281/zenodo.19501984
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