4 ms·
Excellent numerology! But here's the key question: can your e-polynomial derive OTHER constants? UCT's π-formula α⁻¹ = 4π³ + π² + π isn't chosen because it's "c
by AlekseN 9mo ago
Excellent numerology! But here's the key question: can your e-polynomial derive OTHER constants?
UCT's π-formula α⁻¹ = 4π³ + π² + π isn't chosen because it's "close" it's chosen because the SAME geometric framework derives:
Proton mass: m_p/m_e = 6π⁵ (0.0017% error)
Muon mass: m_μ/m_e = 2π⁴ + 12 (0.024% error)
Tau mass: m_τ/m_e = (π⁷·ln10)/2 (0.0003% error)
Weinberg angle: sin²θ_W = φ/7 (0.027% error)
Cosmological constant: ρ_Λ/ρ_P = π^(-247) (1.1% error)
The difference between numerology and physics:
Numerology: Find ONE formula that fits ONE number
Physics: Find ONE framework that predicts MANY numbers
Your e⁴ + 5e² + 16e + 2 = 137.036 is impressive! Now use those same coefficients (1, 5, 16, 2) to predict the proton mass. If you can't, it's a coincidence. If you can, publish immediately.
UCT coefficients (4, 1, 1) come from π-exponents in the Duality Theorem connecting α to E₈ geometry. They're not fitted they're derived.
- Jblx2 9mo agoThis is not my area. I've never seen powers of pi used in geometry or anywhere else for that matter. Where is a good introductory resource for geometry that uses powers of pi? Why does the tau mass need the natural log of 10?