Manuscript X-B-ii@1 · X-B-ii-v1.tex · definition · f1377602

Definition: Classical normalization on

C3: the normalization sheet › The sheet determines the map · lines 860–872

X-B-ii@1#def:sheetN, X-B-ii@1#eq:sheet

Fix $h \in B$ . A map $R : L_{off} \to A_{0}^{(1)}$ satisfies the classical normalization sheet for $V_{1, g} [h]$ if

ev_{u} R (F_{c}) = \int c ρ_{1, g} [h; u] d^{4} x = - ⟨ c, E_{m}^{R} L_{1, g} [h] u ⟩ for all c \in D, u \in Δ_{S} D .

No linearity or continuity of $R$ is assumed in this definition.

Displayed formulas in this passage

X-B-ii@1#eq:sheet · line 864
$ev_{u} R (F_{c}) = \int c ρ_{1, g} [h; u] d^{4} x = - ⟨ c, E_{m}^{R} L_{1, g} [h] u ⟩ for all c \in D, u \in Δ_{S} D .$