The Universe Was Speeding Up — Now It's Slowing Down ✎ express

Original: "Transiently accelerating cosmological model with Gong-Zhang parametrization in $$f(T)$$ teleparallel gravity"
· Khomesh R. Patle, G. P. Singh
arXiv:2604.17017 · 2026-04-18 · arXiv non-exclusive · independent analysis · 1 min
Cosmic expansion accelerated, then hit a wall, like a runner who peaked too early.

📄 Showing the "Simple" version — "Advanced" is not ready yet. Add it to favorites to help prioritize it.

Imagine inflating a balloon. At first, it expands slowly; then someone gives a sharp blast of air, and it swells faster. But as the airflow weakens, the balloon's growth slows again. According to a new study, the Universe has behaved much the same way: after the Big Bang, it expanded, then suddenly accelerated, and now that acceleration is fading.

The authors started with spacetime curvature gravity, but instead of the usual geometry, they used a slightly different mathematical framework, so-called $f(T)$ gravity. Into this, they added dark energy (the mysterious force pushing galaxies apart) with properties that evolve over time. Using data on how galaxies aged at different cosmic epochs and on supernova explosions, they pinned down the model's parameters. It turned out that acceleration wasn't eternal: it peaked and is now declining.

According to their calculations, in a few billion years the Universe's expansion will slow down again, like the cosmic 'air' in the balloon running out.

This scenario matches what we observe today: dark energy behaves like 'quintessence'—something between a constant force and a vanishing one. The model passed thermodynamic checks and gave a Universe age of about 13.8 billion years — close to astronomers' estimates.

The takeaway: cosmic acceleration isn't forever. It's like a car that speeds up on the highway, but the driver has already taken their foot off the gas.

If acceleration continued forever, distant galaxies would eventually vanish beyond the cosmic horizon, making the Universe seem empty. In this model, they might stay visible.

In Isaac Asimov's 'The Last Question,' humanity watches the Universe expand and then contract — here, we see acceleration give way to deceleration without a collapse.

f(T) = \alpha (-T)^n
Function describing gravity in the model: T is spacetime torsion, α and n are fitted parameters.
Scientists
Alan GuthAlexander FriedmannAndrei LindeGeorges LemaîtreJames PeeblesVera Rubin
Concepts
equation of state parameter ecdm model expanding universe expansion of the universe cosmological constant cosmic acceleration deceleration dark energy measurement holographic dark energy cosmological parameters cosmic expansion exponential growth geodesic equation gaussian process regression quintessence inflationary cosmology Newton's second law interaction model lambda cdm hubble constant Friedmann equations