Why the Universe Expands at Different Rates: A Seesaw Mystery Solved ✛

Original: "Unified dark sector approaches to cosmological tensions"
arXiv:2607.27515v1 · 2026-07-29 · CC BY 4.0 · 1 min
A single field that changes the mass of invisible matter explains both the early push and the late illusion in the expansion of the Universe.

The seesaw moves on its own — someone invisible is shifting the weight. That's roughly how our Universe works. Its expansion is measured in two ways: by ancient light (the cosmic microwave background) and by nearby stars. The numbers don't match. The difference is 9%. Why?

It all comes down to dark matter (the invisible substance that makes up most of the mass of galaxies). Usually, it's considered constant, but the mass of its particles can change. A single field controls this, like a spring on a seesaw. When the Universe was 50,000 years old, the densities of radiation and matter equalized. The field gave a tug, creating a peak of energy. This compressed the sound horizon, and the inferred expansion rate increased.

Later, near our time, the field moved again. The mass of dark matter particles changed, and an astronomer, unaware of this, would see a "phantom mirage"—as if dark energy (the mysterious force pushing the Universe apart) were breaking the laws. In reality, everything is fine. Also, in the past, the mass was smaller, which slowed the growth of galaxies and resolved the S8 problem (the discrepancy in matter clumpiness).

The energy peak in the early Universe could reach 10% of the total density. That's like the energy of a teaspoon of matter spread over a cubic kilometer.

So one spring explains three puzzles at once. It triggers at the right moments on its own, without fine-tuning.

If the dark matter particle mass in the early universe were twice its current value, the peak of effective dark energy could reach 10% of the total density — roughly the energy stored in a teaspoon of matter via E=mc², but smeared over a cubic kilometer of space.

The idea of variable dark matter mass echoes the concept of the 'morphogenetic resonance field' from Greg Bear's novels, where fundamental constants evolve, as well as Liu Cixin's 'Dark Forest', where the laws of physics can be locally altered by interactions of hidden sectors.

\rho_{\mathrm{de}} = \rho_{\phi} + \rho_{\mathrm{dm}} - \rho_{\mathrm{dm},0} a^{-3}
An observer who assumes the dark matter particle mass is constant will attribute the excess or deficit in density to an additional component — effective dark energy.
w_{\mathrm{de}} = \frac{\frac{1}{2}\dot{\phi}^2 - V(\phi)}{\frac{1}{2}\dot{\phi}^2 + V(\phi) + \left[\frac{m(\phi)}{m(\phi_0)} - 1\right] \rho_{\mathrm{dm},0} a^{-3}}
If the mass was smaller in the past (m(φ) < m(φ₀)), the denominator decreases, and the effective w_de can become less than –1 — the phantom mirage.
\Omega_{\mathrm{de}}^{\max} \approx \mathcal{O}\left(\frac{1-r}{2} \left[\frac{m(\phi_i)}{m(\phi_0)} - 1\right]\right)
The height of the early energy burst is determined by the ratio of dark matter masses at the initial time and today, as well as the baryon fraction r = Ω_b/Ω_m.
Scientists
Adam RiessBrian SchmidtEdwin HubbleGeorges LemaîtreMaarten SchmidtSaul Perlmutter
Concepts
dark sector early dark energy interaction model ecdm model quantum cosmological inhomogeneities dilaton cosmic acceleration deceleration structure growth quintessence cosmic structure formation cosmological constant domain walls fritz zwicky de sitter space multi field inflation weak lensing euclid lambda cdm matter density axion detection