Nuclear Saturation as a Holographic Bandwidth Limit: The Periodic Table from the Bulk Perspective (MetaTime v39)

Building on the MetaTime “Anchor Conjecture” (v38), where the proton is treated as the 4D
projection of a stable bulk information-knot protected by radion-mediated entanglement with an
action barrier Seff ≃ ln(τp/tmicro) ≈ 196, we extend the framework to atomic nuclei. We propose
that a nucleus is a bundled cable of holographic anchors: each baryonic anchor is sustained by a
5D flux-tube/entanglement-wedge structure whose redundancy is quantified by a Ryu–Takayanagi
(RT) area budget. Nuclear binding emerges as an information-compression gain: bundling reduces
per-anchor entanglement-area cost, analogous to joint compression of correlated files, producing an
effective saturation of binding energy per nucleon. Instability and radioactivity are reinterpreted
as holographic crosstalk: above a critical anchor packing fraction the radion channel becomes noiselimited (parameterized by MetaTime latency ΓL), the code distance drops, and the system expels a
correlated packet (e.g. an α cluster) to restore bandwidth. We formulate a minimal effective theory
in which (i) the available entanglement-area supply scales with nuclear surface area while (ii) the
required redundancy scales with baryon number, yielding a finite-size stability limit and a natural
fission/decay threshold. We further reinterpret the “island of stability” as a resonant bulk geometry
in which flux-tube packing minimizes latency cost. The model provides falsifiable scaling relations
for (a) saturation density, (b) the onset of α decay and spontaneous fission, and (c) an upper bound
on the periodic table in terms of radion coherence length and latency-renormalized noise.