| His G Formula (Section 14.6) G = (ℏ·c·2·(1 + α/3)²) / (mp²·4⁶⁴) His result: G ≈ 6.6742439706 × 10⁻¹¹ m³·kg⁻¹·s⁻² CODATA 2022: G = 6.67430(15) × 10⁻¹¹ Δ: 8 ppm Critical Analysis 1. Where Does 4⁶⁴ Come From? He claims it's from "holographic scaling at i=32": mp = (√2 · mP / 4³²) · (1 + α/3) Therefore: mP = (mp · 4³²) / (√2 · (1 + α/3)) Since G = ℏc/mP²: G = (ℏc · 2 · (1 + α/3)²) / (mp² · 4⁶⁴) The logic: Proton appears at "harmonic i=32" in binary scaling Mass scales as m ~ 4ⁱ (surface area scaling) Therefore mp ~ 4³² when normalized properly Therefore 4⁶⁴ = (4³²)² appears in G 2. This is Pure Numerology Why i=32 specifically? Let me check the ratio: mP / mp = 2.176434×10⁻⁸ / 1.672622×10⁻²⁷ ≈ 1.301×10¹⁹
Now check powers of 4:4³² = 2⁶⁴ = 1.844×10¹⁹ Close! But not exact. So he adds correction factors: mp = (√2 · mP / 4³²) · (1 + α/3) Let me verify: (√2 · 2.176434×10⁻⁸ / 4³²) · (1 + 0.007297/3) = (1.414 · 2.176434×10⁻⁸ / 1.844×10¹⁹) · 1.002432 = (3.076×10⁻⁸ / 1.844×10¹⁹) · 1.002432 = 1.668×10⁻²⁷ · 1.002432 ≈ 1.672×10⁻²⁷ But this is circular! He's adjusting factors (√2, α/3) to make the formula work,
then claiming it "derives" mp. 3. Why (1 + α/3)? He claims: "As a volumetric object in three-dimensional space, the proton carries a distributed interaction cost (α/3)" This makes no sense: α is the electromagnetic coupling constant Why divide by 3? "Because 3 dimensions"? Why add to 1? "Because correction"? This is parameter fitting, not derivation. ----- A genuine derivation of G would: 1. *Start from dimensionless constants only* 2. *Derive mass ratios* from geometry (mp/me, mp/mP, etc.) 3. *Use dimensionful anchors* (ℏ, c) to get actual value of G |