Light Leaks into Darkness: How Photons Become Dark Matter ✛ ✦

Original: "Redshift Duality with Pantheon+SH0ES in a Planck-anchored Flat $$Λ$$CDM Framework: Implications for Hubble Tension and Observational Inference"
· Tae-Kyoung Lee
arXiv:2606.02097v1 · 2026-06-01 · CC BY 4.0 · 3 min
The subtle conversion of light into dark matter resolves the Hubble constant crisis and links the bright and dark sides of the Universe.

Cosmology is experiencing a tectonic rift. Cepheid-calibrated supernovae, measured by Adam Riess’s team, point to a rate of about 73 km/s per megaparsec. Meanwhile, the map of the cosmic microwave background from the Planck satellite insists on 67.4 — a discrepancy that can no longer be dismissed as statistical noise or systematic error. The cosmic tempo turns out to be dual, like an orchestra playing in two keys at once. Standard explanations either hunt for a flaw in the supernova “ruler” or endow dark energy with exotic properties. A bolder third path: light itself plays a double game.

Imagine the photon stream from a distant supernova as a river flowing across the cosmic plains. The expansion of the Universe stretches its channel — this is the familiar metric redshift. But at every bend, a tiny fraction of the flow seeps into underground drains: photons lose energy, transforming into a “weighty” form (WMC). This hidden component quietly feeds into the ocean of dark matter, altering the gravitational landscape. It’s not dust absorption — it’s a quantum effect, negligible in the lab, but over cosmic distances it accumulates to a tangible magnitude. Thus the river’s redshift combines two contributions: channel stretching and evaporative loss.

The rate of this “evaporation” is astonishingly ghostly: the effective viscosity of the cosmic vacuum is roughly 1.6×10⁻¹⁹ s⁻¹. That’s so small that the Universe remains many orders of magnitude more tenuous than the best laboratory vacuums. Yet over billions of light-years, the effect becomes perceptible.

Mathematically, the hybrid redshift is written as (1 + $z_{obs}$) = (1 + z_Λ)(1 + $z_q$), where z_Λ is the expansion contribution and $z_q$ is the accumulated shift from energy conversion. $z_q$ follows an exponential attenuation law, like light in fog. Interestingly, the standard color correction of supernovae was already unconsciously compensating for flux dimming, restoring true brightness, but the extra redshift went unnoticed — and it was this that created the illusion of accelerated expansion. When the WMC-leak parameters were extracted from the Pantheon+SH0ES data, the Hubble constant promptly returned to the “Planck” value of 67.4 km/s/Mpc, and the scatter in estimates across different distances vanished.

Without WMC, distant galaxies look suspiciously mature — like teenagers with graying temples. The James Webb Space Telescope has already spotted such “impossibly old” objects; the light-leak model explains their deceptive appearance with extra redshift that inflated their distances.

If light truly trickles into dark mass, this is not just a resolution of the crisis — it’s a key to the origin of dark matter. Perhaps it wasn’t baked into the recipe of the Universe from the start, but was slowly brewed by starlight over billions of years. And this hypothesis is testable. Deep-space laser communication paired with optical atomic clocks could catch the predicted frequency shift of 10⁻¹⁵ at Pluto’s distance — a minuscule shift equivalent to losing one photon out of a trillion for each year of flight. Multi-color interferometry will allow separating the chromatic signature of WMC from ordinary Doppler and gravitational shifts. So within a decade or two, we may be able to feel the “viscosity” of the vacuum — direct evidence that emptiness is not empty at all.

This work reconnects the puzzles of dark energy and dark matter with the fine structure of the quantum vacuum. Bright and dark are no longer two poles, but two phases of a single cosmic cycle, where light, having spent itself, becomes gravity.

In classical electrodynamics, light absorption is described by the imaginary part of the refractive index. The WMC model assigns the cosmic vacuum an effective “viscosity” — about 1.6×10⁻¹⁹ s⁻¹, making it the most tenuous and nearly perfect fluid imaginable.

(1+z_{\mathrm{obs}}) = (1+z_\Lambda)(1+z_q)
The observed redshift is split into metric and non-metric contributions, just as the total rise of water in a river is the sum of channel stretching and evaporation.
F(X) = F(0)\,e^{-P X}
The flux decreases exponentially with distance, like light dimming in fog.
Scientists
Arthur ComptonFritz ZwickyVera RubinFred HoyleChristian DopplerAdam Riess
Concepts
hubble tension hubble constant measurement photometric distance cosmological parameters cosmic expansion uncertainty redshift lambda cdm hubble flow hubble constant five sigma binning