Manuscript XIV-H@1 · XIV-H.tex · section · 695c7c3a

H1: the route, class, and release criteria

H1: the route, class, and release criteria · lines 621–654

XIV-H@1#eq:target

Internal relations of K_{5}, K_{8}, K_{9}, then a common operator representation of the regrouped sum.

The carrier, pair, inverse, switches, width, and ambiguity class remain

E_{H} = (F_{mc, pol} [[ℏ, κ]], ⋆_{H}) / N_{sol} [[ℏ, κ]], G_{gr}^{R} = - P E_{0}^{R}, C_{tot} \subseteq C_{part} .

The inverse coefficient is $- 1$ .

The target is still

T_{form} = i Contr^{γ ϕ} (V_{g}^{''}_{γ ϕ}, K_{ret}; H_{T}_{γ γ} (y, a) \otimes H_{T}_{ϕϕ} (y, b) - H_{γ γ} (y, a) \otimes H_{ϕϕ} (y, b)) .

The difference stays grouped. No mixed $H$ – $G_{act}$ product is declared.

Displayed formulas in this passage

XIV-H@1#eq:target · line 641
$T_{form} = i Contr^{γ ϕ} (V_{g}^{''}_{γ ϕ}, K_{ret}; H_{T}_{γ γ} (y, a) \otimes H_{T}_{ϕϕ} (y, b) - H_{γ γ} (y, a) \otimes H_{ϕϕ} (y, b)) .$
unlabeled · line 624
$Internal relations of K_{5}, K_{8}, K_{9}, then a common operator representation of the regrouped sum.$
unlabeled · line 632
$E_{H} = (F_{mc, pol} [[ℏ, κ]], ⋆_{H}) / N_{sol} [[ℏ, κ]], G_{gr}^{R} = - P E_{0}^{R}, C_{tot} \subseteq C_{part} .$