Hawking Ring I—Frost-regulated er bridge solver
a numerical engine for simulating non-singular black holes with a frost-regulated graviton fluid core.
Hawking Ring I (HRI) is my custom Python solver for modified Einstein equations that include the Frost Transition. Instead of allowing singularities, the model stabilizes the core of an Einstein-Rosen bridge with a finite-density graviton fluid.
This page shows a live-style visualization of HRI iterating toward a solution: how curvature, density, and frequency evolve across the cavity. In future updates, this will become a fully interactive console where you can chat with an on-site AI and request your own simulation runs.
hawking ring i — live solver visualization
Below is a preview of Hawking Ring I stepping through curvature and density updates as the Frost Transition kicks in.
The left panel shows b(r) — the curvature-shape function of the spacetime interior. It starts in an unstable, featureless state and gradually folds into the Frost core, where curvature flattens instead of blowing up into a singularity. Watch how the curve settles into a smooth plateau near the center; that’s the signature of the stabilizing graviton-fluid phase.
The right panel shows ɸ(r) — the inverse-frequency field that drives the Frost Transition. As the solver converges, ɸ(r) rises and locks into a coherent shape that pairs with the curvature profile, together forming the full interior geometry of the Frost-regulated Einstein-Rosen bridge.
The neon colors are intentional: Blue for geometry and magenta for frequency- the two halves of the energy-curvature duality.
Each frame is a simulated iteration step. By the final moment, both fields settle into a self-consistent equilibrium— the core of Hawking Ring I.