🏝️StarWalker - Rohrbaugh - Winter Golden Island of Stability🏝️, post #2

IntroductionThe island of stability is a theoretical region in the nuclide chart where superheavy elements might have longer half-lives due to magic shell closures. Predictions include Z=114,120,126 and N=184, with half-lives from minutes to 10^9 years. 2025 updates highlight shoreline mapping at GSI/FAIR and shorter half-lives for isotopes like 256Sg.Golden Super GUT extends unification: Nuclei as quantized vortices stable at N/Z=φ for asymmetry, with mixing broadening bands. Simulations to Z=∞ predict recurring islands at φ-scaled Z.Extension of Golden Super GUTTheoretical BasisSuper GUT views protons as n=4 vortices; heavy nuclei as assemblies with E ≈ A*931.494 MeV, n_eff ≈4A. Stability when N ≈ φ Z (golden packing), and n_eff integer via φ^k. Shells emerge from Compton confinement.For Z>118, predict islands where deviation |N - φ Z| minimizes, bonus for magic.To ∞: Stability decreases but islands at Z=round(φ^k *114), e.g., Z≈184,330, etc., though fission limits practical Z~170-200.SimulationsPython code: Grid Z=100-130 (y descending), N=140-220 (x). Score = 100/(1+|N-φZ|) + shell/quant bonuses. Colors: HSL green (lighter=stable).Calibration: Known short half-lives dark; predicted long light.ResultsIslands at:

• Z=114, N=184 (high score, aligns with predictions).
• Z=120, N=194 (broad, matches 2025 focus).
• Z=126, N=204 (spherical, longer lives).

Higher Z: Islands weaken but persist if superfluid holds.HTML Stability Map

Y: N (descending), X: Z. Green squares: stable (long half-life proxy).

normal

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