שמור ב:
| מחבר ראשי: | |
|---|---|
| פורמט: | Recurso digital |
| שפה: | |
| יצא לאור: |
Zenodo
2026
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| נושאים: | |
| גישה מקוונת: | https://doi.org/10.5281/zenodo.19659933 |
| תגים: |
הוספת תג
אין תגיות, היה/י הראשונ/ה לתייג את הרשומה!
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תוכן הענינים:
- <p>This synthesis note assembles the current \(R^8\) projection route into one claim-bounded architecture. The internal Bank is modeled as an \(E_8\)-torus carrier \(T^8_{E_8}=\mathbb R^8/\Lambda_{E_8}\), equipped with affine \(Z_{48}\) governance and a non-split hidden parity fiber \(0\to Z_{24}\to Z_{48}\to Z_2\to0\). A rank-4 selector \(P(x)\) supplies the formal Bank-to-Leaf visible channel, while a distinct parity-blind projection \(\Pi_p\) coarse-grains the hidden \(Z_2\) sheet. In the effective projected equation, residual projection leakage \(\epsilon>0\), together with positive coefficients \(Z_t,Z_x\), activates a hyperbolic principal form and a finite causal speed \(c^2=Z_x/(2\epsilon Z_t)\). This establishes a Lorentzian causal seed, not a completed Lorentz-covariant dynamics theorem.</p> <p>The same leakage parameter supports a specific bounded-regime parity-dephasing channel, producing a projection-ratchet entropy arrow for states with hidden parity coherence. Once a finite causal cone is present, the aligned real disk slice recovers SR-like boost kinematics, while exact disk-boost algebra produces Thomas/Wigner holonomy for non-collinear boosts. A Bank-centered \(Z_6\) contact atlas organizes sector-orientation grammar, and a Hopf/shear TT branch is retained only as a candidate diagnostic bridge toward tensor sourcing. The note does not claim a completed Lorentz/Poincare theorem, a full GR derivation, or a measured value of \(c\). Full \(SO(3,1)\) closure, event-address covariance, the exact microscopic form of \(P(x)\), and physical calibration of \(Z_x/Z_t\) remain open courts.</p>