Manuscript XIII-D@1 · XIII-D.tex · input · bab69024

Input statement: Classical binary handoff

Copied prerequisite sheet › XIII-B: the tree datum · lines 339–358

The vertex

V_{g} = - \frac{1}{2} \int g γ_{μν} T_{0}^{μν} [ϕ] d^{4} x

is admitted. The tree datum

R_{1}^{(0)} = - ⟨ O^{'}, G_{act}^{R} V_{g}^{'} ⟩ = ⟨ O^{'}_{γ}, r_{g} [ϕ] ⟩ + ⟨ O^{'}_{ϕ}, p_{1} [γ; ϕ] ⟩

is constructed, proper, and microcausal. Ordered values of $R_{1}$ are $0$ or $\frac{i}{ℏ} [O, V_{g}]_{⋆_{H}}$ . The literal normalization $R_{1} = V_{g} ⋆_{H} O$ is proved obstructed. The joint two-line extension was left unresolved XIIIB.

Displayed formulas in this passage

unlabeled · line 341
$V_{g} = - \frac{1}{2} \int g γ_{μν} T_{0}^{μν} [ϕ] d^{4} x$
unlabeled · line 346
$R_{1}^{(0)} = - ⟨ O^{'}, G_{act}^{R} V_{g}^{'} ⟩ = ⟨ O^{'}_{γ}, r_{g} [ϕ] ⟩ + ⟨ O^{'}_{ϕ}, p_{1} [γ; ϕ] ⟩$

Nearby in this section

section: XIII-B: the tree datum