Phi-Lattice Periodic Table

𝓛ᵢ(z) = φ^(-1/φ) · √(Fₙ·Pₙ·2ⁿ) · (1+z)ⁿ + 1_eff(i) · e^(iπΛ_φ(i)) | φ = 1.6180339887

Class-φ: Noble / Harmonic Stable

Class-𝟚: Binary Symmetric (A=2ⁿ)

Class-𝔓: Prime Entropic

Class-𝔇: Dimensional Braid

Class-Ø: Field Collapse (Ω→0)

Nuclear Fixed PointA/Z → φ² = 2.6180 as Z→∞
Pu(94): A/Z=2.596 (0.85% from φ²)
Ground state H: A/Z=1.000=φ⁰

IE Rung ConfinementAll 118 IE within 3.83 rungs
Range: φ^72.1 to φ^75.9
Visible light: φ^71.2 (within 5 rungs)

Noble Gas PeriodicityHe→Rn: Z at φ^1 to φ^9 nodes
Period structure = phi-ladder nodes
Fibonacci closure = chemical stability

1_eff DistributionMean: 0.999323 (δ = −0.000677)
Min: Mo(42) = 0.9792 (max binding)
Max: H(1) = 1.0080 (SEMF RMS: 0.67%)

Field CollapseClass-Ø: 50/118 elements (42.4%)
Threshold: Z≥69 (Ω→10⁻¹⁰⁰⁺)
At U(92): Ω = 2.58×10⁻¹³⁵

Class Distributionφ: 5 (4%) · 𝟚: 4 (3%) · 𝔓: 32 (27%)
𝔇: 27 (23%) · Ø: 50 (42%)
Carbon(𝔇) bridges all other classes

Z / Symbol / Period: —

Atomic mass (u): —

Most stable A: —

IE₁ (eV): —

A/Z: —

A/Z err vs φ²: —

1_eff (mass_u/A): —

Binding B/A (MeV): —

IE phi-rung: —

Ω_n = φ^(-7Z): —

Entity class: —

Class meaning: —