Manuscript XV-E@1 · XV-E.tex · section · a3dc45f5

Candidate identifications

Source recovery (Gate E0) › Candidate identifications · lines 355–384

XV-E@1#eq:XIIA

The XII-A passage XIIA defines, on the XII sheet,

a^{α μ, ab} = \frac{1}{2} η^{α μ} η^{ab} - η^{α (a} η^{b) μ}, Λ^{μ, ab} (x, z) = σ_{ε} (z) a^{α μ, ab} \partial^{z}_{α} E_{0}^{R} (x - z),

and the XII-D passage XIID fixes the sign $G^{R}_{gr} = - P E_{0}^{R}$ and displays $α_{co}^{ab} = - σ_{ε} a^{λ μ, ab} \partial_{λ} E_{0}^{A} (f \partial_{μ} ϕ)$ . The coverage account states that the XIV analytic branch inherits XII-C's cubic action and XII-A's carrier record. The following identifications are therefore candidates:

L^{μ, J} (a, z) = ? Λ^{μ, ab} (a, z) (J = (ab)), A^{α β, I} = ? a^{α β, ab} (I = (ab)), R = ? E_{0}^{R}, σ_{ε} = ? σ_{ε} .

Displayed formulas in this passage

XV-E@1#eq:XIIA · line 358
$a^{α μ, ab} = \frac{1}{2} η^{α μ} η^{ab} - η^{α (a} η^{b) μ}, Λ^{μ, ab} (x, z) = σ_{ε} (z) a^{α μ, ab} \partial^{z}_{α} E_{0}^{R} (x - z),$
unlabeled · line 375
$L^{μ, J} (a, z) = ? Λ^{μ, ab} (a, z) (J = (ab)), A^{α β, I} = ? a^{α β, ab} (I = (ab)), R = ? E_{0}^{R}, σ_{ε} = ? σ_{ε} .$

Nearby in this section

proposition: Proposition: Status of the candidates