Bottomless Black Hole: A Quantum Recipe ✎ express

Original: "Quantum resolution of the Schwarzschild singularity"
arXiv:2605.13508 · 2026-05-13 · arXiv non-exclusive · independent analysis · 1 min
Quantum particles turn the interior of a black hole into a springy trampoline, preventing space from collapsing into a point.

Modern detectors of gravitational waves confirm that black holes are real. Spacetime can be compared to a giant trampoline: massive stars make it sag. At the center of a black hole, according to calculations by Karl Schwarzschild and Roger Penrose, this sag becomes infinite — a singularity. Yet quantum mechanics adds resilience: even at the microscale, space doesn't tear. David Bohm discovered that particles move along hidden pilot waves. Inside a black hole, these waves alter the geometry, creating a quantum shock absorber. Near the singularity, the curvature stops growing — the trampoline bounces but stays intact. The result: the hole’s interior doesn’t terminate. Particle trajectories continue, and theoretically one could glide smoothly into another region. The most surprising part: this doesn’t require quantum gravity, just the same quantum laws that govern the current in your phone.

Bohm’s pilot waves act like invisible guides: even inside a black hole, a particle 'knows' the exact route, like a ball rolling along hidden rails.

Science fiction writers have long dreamed of black holes as portals to other worlds. This hypothesis brings that dream a step closer to reality.

Scientists
Roger PenroseJohn Archibald WheelerJacob BekensteinStephen HawkingFritz ZwickyKarl Schwarzschild
Concepts
schwarzschild metric schwarzschild black hole Klein-Gordon equation semiclassical gravity classical gravity Schrödinger equation quantum corrections Birkhoff's theorem time evolution classical physics semiclassical reissner nordstrom black hole kerr metric single qubit operation gravitational radius planck mass parity newtonian limit naked singularity geodesic equation