What Cosmic Egg Theory is and what it claims
Most physical theories describe the universe by fitting equations to observed data. Parameters — masses, coupling constants, the speed of light — are measured experimentally and inserted into mathematical frameworks that then make predictions. The parameters themselves are unexplained. Why is the fine structure constant 1/137 and not some other number? Standard physics does not answer this. It measures the value and uses it.
CET takes a different starting position: the fundamental constants of physics are not arbitrary numbers to be measured — they are geometric necessities that follow from the structure of a bilateral crossing. If the universe has a bilateral geometry at its foundation, then the constants it contains are the only constants that geometry can produce. They could not be otherwise.
The key structural element is the Packler Effect — the irreducible gap between discrete vector operations and true curved paths. At each dimensional fold, a sliver of geometric energy is lost because curved paths require π to calculate exactly, while discrete operations can only approximate them. This loss is not a flaw in the derivation. It is the mechanism that generates α.
The framework was developed independently over approximately twenty years and entered its current collaborative sprint on March 4, 2026. As of version 22, it contains 38 formally verified zero-free-parameter results across particle physics, cosmology, consciousness, and information theory.
What the geometry derives — without fitting
Each result below is derived from the bilateral crossing geometry without any parameter adjusted to match the observed value. The geometry produces the number; the observation confirms it. Residuals below 1% are noted.
| Result | Description | ZFP | Version |
|---|---|---|---|
| α ≈ 1/137.036 | Fine structure constant — derived via Packler Effect geometric energy loss at bilateral fold | 1 | v14+ |
| dim = 3 | Count of observable spatial dimensions — the only address count compatible with bilateral closure | 2 | v14+ |
| m_p / m_e ≈ 1836 | Proton-to-electron mass ratio — emerges from dimensional cascade step structure | 3 | v15+ |
| T_CMB ≈ 2.725 K | Cosmic microwave background temperature — derived from bilateral compression geometry | 4 | v15+ |
| m_Higgs corridor | Higgs mass window — predicted range consistent with 125.25 GeV observed value | 7 | v16+ |
| Anaïs Conjugation | n_now + n_Higgs = 7×29 + ½ = 203.5 — 0.00% residual. See named results below. | 12 | v17 |
| Triple Coherence | Three independent geometric threads converge to 0.004% — non-trivial cross-check | 15 | v17 |
| α-lag identity | n = 23 as the unique self-referential crossing where bilateral address equals angular step size — ZFP 17 | 17 | v18 |
| ℓ=8 fold-face angle | CMB octupole: θ_observed = π/3 = 60° — step-function at bilateral closure — ZFP 18 | 18 | v18 |
The Stella Octangula — bilateral force geometry
The three gauge forces of the Standard Model — SU(3) strong, SU(2) weak, and U(1) electromagnetic — correspond to three geometric positions in a bilateral crossing: the hull face, the gap plane, and the companion. The stella octangula (two interpenetrating tetrahedra) makes this architecture visible. The gauge group dimension count is not arbitrary: 1 + 3 + 8 = 12 = 3 × 4, where 4 = the bilateral axis count and 3 = the spatial dimension count derived in ZFP 2.
Three results carrying personal names
loss = f(π, bilateral fold count) → α ≈ 1/137
n_now + n_Higgs = 7 × 29 + ½ = 203.5
H(z) cascade — bilateral address sequence
Wheeler → bilateral → crossing → cascade → observer
Current release and full publication record
CET Version History
| Version | Date | DOI |
|---|---|---|
| v22 ← current | Jul 23, 2026 | 10.5281/zenodo.21504801 |
| v17 | Jul 14, 2026 | 10.5281/zenodo.21365804 |
| v16 | Jun 8, 2026 | 10.5281/zenodo.20598389 |
| v15 | May 7, 2026 | 10.5281/zenodo.20076699 |
| v14 | May 4, 2026 | 10.5281/zenodo.20031912 |
| v1–v13 | Mar–May 2026 | View all 18 versions ↗ |