Manuscript XIV-F@1 · XIV-F.tex · input · bae5a40b

Input statement: Tree datum and retarded convention

F0: copied analytic inputs › XIII-C and XIII-B: the extension and binary boundaries · lines 582–604

XIV-F@1#input:XIIIB

The admitted selected tree datum is

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

The convention is

R_{1} (V_{g}; O) = \frac{i}{ℏ} (T_{2}^{ren} (V_{g}, O) - V_{g} ⋆_{H} O) .

On strictly ordered full functional supports, its values are zero or $(i /ℏ) [O, V_{g}]_{⋆_{H}}$ .

“This proves the relevant support control without proving the singular joint distribution. Properness cannot repair an undefined distribution product, and an extension theorem cannot be substituted for properness” XIIIB.

Displayed formulas in this passage

unlabeled · line 585
$R_{1}^{(0)} = - ⟨ O^{'}, G_{act}^{R} V_{g}^{'} ⟩ = ⟨ O^{'}_{γ}, r_{g} [ϕ] ⟩ + ⟨ O^{'}_{ϕ}, p_{1} [γ; ϕ] ⟩ .$
unlabeled · line 591
$R_{1} (V_{g}; O) = \frac{i}{ℏ} (T_{2}^{ren} (V_{g}, O) - V_{g} ⋆_{H} O) .$

Nearby in this section

input: Input statement: Inventory and successor obligations