Manuscript XIII-A@1 · XIII-A.tex · section · f56e91c7

Conclusion

A5–A7: decision, loss ledger, and successor package › Conclusion · lines 1544–1568

(UCP_{W}) ⟹ Δ_{ξ} O ∣_{C_{W}} = 0 (ξ \in C_{c}^{\infty} (W; T M)), [L_{q}, G_{h}]_{⋆_{H}} = i ℏ \int q^{μν} \partial_{μ} \partial_{ν} (E_{0} h) d^{4} x 1, C (q, h) > 0 for suitable compact tests, N_{W} [[ℏ, κ]] is not a two-sided quantum ideal, α_{d} (L_{q}^{2}) = L_{q}^{2} + ℏ L_{q} (u)^{2}, L_{q} (u) \neq = 0.

The pairing vanishes on a proper classical subclass. That fact does not implement the subclass as the proposed coefficientwise quotient of $E_{H}$ ; the naive implementation is obstructed. The successor retarded-product gate remains closed.

Displayed formulas in this passage

unlabeled · line 1546
$(UCP_{W}) ⟹ Δ_{ξ} O ∣_{C_{W}} = 0 (ξ \in C_{c}^{\infty} (W; T M)), [L_{q}, G_{h}]_{⋆_{H}} = i ℏ \int q^{μν} \partial_{μ} \partial_{ν} (E_{0} h) d^{4} x 1, C (q, h) > 0 for suitable compact tests, N_{W} [[ℏ, κ]] is not a two-sided quantum ideal, α_{d} (L_{q}^{2}) = L_{q}^{2} + ℏ L_{q} (u)^{2}, L_{q} (u) \neq = 0.$