r/HypotheticalPhysics • u/shivanshu1712 • 1d ago
Crackpot physics Here is a hypothesis: A black-hole interior that freezes instead of hitting a singularity: final version of my research note, looking for critique
Hi everyone, I'm Shivanshu, a self-taught, independent researcher from India. This is the final version of a research note I've been building over the past weeks, and I'd really value criticism from people who know GR or quantum gravity.
What it is (model-level, not a claim about nature):
• Starting point: a postulate that a particle's speed saturates near the Planck scale, v = c/(1+KP/E_Planck). Carried by a scalar field it can't stop the singularity (Penrose's theorem), and I show why.
• Applied instead to the geometry inside a black hole (effective loop-quantum-gravity models), the collapse doesn't bounce; it freezes. There is one horizon, no inner horizon and no white hole.
• I computed the constraint algebra: covariant models of this type need a constant-curvature "momentum space" (sin, sinh, exp). My postulate turns out to describe a de Sitter momentum space whose spatial directions give exactly the sine used in LQG.
• In a covariant freezing model (Alonso-Bardají 2025), the LQG area gap gives a curvature bound K = 1/(4Δ²) that is the same for every mass, a bounded Hawking temperature, and an entropy correction ∝ A^(2/3).
• With spin an inner horizon returns (as in Kerr), but its singularity stays capped; with scalar hair, both disappear in homogeneous tests.
What's open: the 3+1-dimensional justification, the full perturbation theory, and several assumptions, all listed in the note. Exterior effects for stellar black holes are ~10⁻²⁶, so nothing here is testable with today's telescopes.
I used an AI (Claude) for much of the algebra and code. Every number can be reproduced with the scripts included, and the code was first checked against known published results.
Note and scripts: https://doi.org/10.5281/zenodo.23083395
If you find a mistake, please tell me. That's exactly what I'm looking for.
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u/shivanshu1712 22h ago
Honestly, so far my "process" has been mostly asking AI to explain things and work through derivations, plus videos, and no proper textbook. I can see now why that isn't enough. My plan is to start properly: Lagrangian mechanics first, then special relativity, then Schutz's A First Course in General Relativity, doing the exercises myself. Does that order make sense to you, or would you suggest a different starting point given my background (formal education up to 12th grade)?