{"schema":"pubphys.bundle/1","record":{"author":{"account_ref":null,"orcid":null},"builds_on":[],"content_schema":"pubphys.content.revision/1","content_sha256":"6ca38f8566fb1bb02e57df8f456027fce57a0274e9e14d289121a9cc0f7ef8b1","created":"2026-10-03T07:18:04Z","files":[],"origin":{"assisted_by":[],"kind":"seed"},"parents":["5475cf5dc5b1a72283d26dc95dc6e00d7ea4e00096a7c6492e409a1816eeb011"],"salt":"899e7e0547dea123c93c578ab0bf8e348a986832cb38fbea2e92591cd79d11cd","schema":"pubphys.record/2","site":"pubphys.com","target":null,"type":"revision"},"content":{"answer_type":"mechanism","assisted_by":[],"external_id":"grav.analog-hawking.planck-scale-origin","kind":"phenomenon","literature_status":"contested","n":"1","parents":[],"plain":"Traced backwards in time, each Hawking particle came from a wave squeezed to a wavelength far below the Planck length (about 1.6e-33 cm, the scale where gravity itself should behave quantum mechanically), where known physics fails. Which short-distance physics actually supplies these particles, and does the answer change the predicted temperature?","posed_since":"1991","precise":"In Lorentz-invariant quantum field theory on a collapse Schwarzschild geometry of mass M, an outgoing mode of frequency $\\omega \\sim T_H$ at time t after collapse had, near the horizon and as measured in a frame falling freely across it, frequency $\\sim \\omega \\exp(\\kappa t)$ with $\\kappa = c/(2 r_s)$, exceeding the Planck frequency after $t \\sim (2 r_s/c) \\ln(r_s/\\ell_P)$, $\\ell_P = (\\hbar G/c^{3})^{1/2} \\sim 1.6e-33\\,\\mathrm{cm}$. Identify the mechanism that supplies these modes (dispersion in a preferred frame, mode creation in a growing lattice, Lorentz-invariant nonlocality, or a full quantum gravity calculation) consistent with present bounds on Lorentz violation, and determine whether it yields $T_H = \\hbar c^{3}/(8 \\pi G M)$ with corrections suppressed by powers of $\\ell_P/r_s$. Formulating the question within a specified ultraviolet completion is part of the problem; an answer is the mechanism plus the leading correction to $T_H$.","problem_ref":null,"references":"","settled_by":"A derivation of the Hawking flux within a specified ultraviolet completion of gravity that shows explicitly where the outgoing modes come from and computes the first correction to $T_{\\mathrm{H}}$.","status_note":"Preferred-frame dispersive models reproduce $T_{\\mathrm{H}}$ with Planck-suppressed corrections, but no mechanism compatible with exact local Lorentz invariance is agreed as of 2026.","title":"Where do Hawking quanta of a real black hole 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