Spaces:
Sleeping
Sleeping
| # Verification Instructions for FSO | |
| ## 1. Mathematical Integrity | |
| - Ensure all theorems, lemmas, and definitions from the whitepaper are present in the whitepaper and verified in `verify_fso.py`. | |
| - Verify the $H^2$ parity obstruction (even $m$, odd $k$). | |
| - Verify the canonical $r$-triple: $(1, m-2, 1)$. | |
| ## 2. LaTeX Syntax | |
| - The document `fso_whitepaper.tex` must be valid LaTeX. | |
| - All environments (`theorem`, `lemma`, `proof`, `definition`) must be closed. | |
| ## 3. Computational Proofs | |
| - Run `python3 verify_fso.py` to confirm the algebraic density and parity obstruction theorems. | |
| - Run `python3 fso_simulator.py` to verify the Hamiltonian Spike routing for $m=3$. | |
| ## 4. Routing Dynamics | |
| - Ensure `ROUTING_DYNAMICS.md` correctly explains how the Spike breaks the $m^2$ subgroup constraint. | |
| - The Spike parameters for $m=3$ (x1=0, s!=1, swap_dims(0,2)) are the only verified Hamiltonian configuration for higher-dimensional linkage. | |