What Singularity-Free Black Holes Hide express

Original: "Breaking the degeneracy among regular black holes with gravitational lensing"
· Hong Liu, Xiaolong Liao, Yi Zhang
arXiv:2603.20596 · 2026-03-21 · CC0 1.0 · 1 min
Astrophysicists have figured out how to better distinguish black holes with a smooth core from ordinary ones.

Ordinary black holes hide a point of infinite density inside — a singularity, where physics breaks down. But some models replace it with a dense, yet finite core. From the outside, they're almost indistinguishable, and astrophysicists are looking for a way to probe the truth. Weak light bending from distant stars — like a palm feeling a shape — gives only a blurry picture. Direct images of the shadow, however, are a clear silhouette, and from it we can measure the core with surprising accuracy.

But even a sharp shadow doesn't always reveal the secret: geometry hides microscopic details, just as a shell prevents you from tapping out the filling. To hear the ring or the thud, scientists catch gravitational waves — ripples in space from the hole's vibrations — and analyze light delays near the horizon. An unexpected fact: in infalling gas, when the flow regime changes, the brightness rearranges itself, as if a familiar rhythm stumbles — and gives away the core's secret.

These signals will help us understand whether there's an abyss or a bridge. The first model of a regular black hole appeared in 1968, long before any images, and now it can be tested.

The first model of a singularity-free black hole appeared in 1968, long before an image of its shadow.

Non-singular black holes resemble portals from science fiction stories — inside, there's no point of crushing infinity.

Scientists
Roger PenroseStephen HawkingJohn Archibald WheelerJacob BekensteinFritz ZwickyKarl Schwarzschild
Concepts
bardeen black hole horizon area scalar hair black hole dark matter lensing wald entropy event horizon stability hawking radiation anomalies Hawking area theorem logarithmic correction schwarzschild metric ultraluminous x ray source degeneracy newtonian limit Bekenstein-Hawking entropy hawking area law no-hair theorem exceptional point barrow entropy