Manuscript XVI-K@1 · XVI-K.tex · section · aa7553bb

Inherited interfaces

Setting, explicit interfaces, and normalization › Inherited interfaces · lines 332–346

The supplied root is described by the inherited composition

B_{f, g} (y, x) = - ϑ (y^{0}) \int E_{0}^{A} (y, z) P A_{f, g} (z, x) d^{4} z,

where $ϑ$ is the compact ambient time collar. This formula records provenance only. Its internal variable $z$ and the distribution $A_{f, g}$ are not reopened in the proof. The collar $ϑ$ is not the Heaviside function $θ$ .

Displayed formulas in this passage

unlabeled · line 335
$B_{f, g} (y, x) = - ϑ (y^{0}) \int E_{0}^{A} (y, z) P A_{f, g} (z, x) d^{4} z,$

Nearby in this section

assumption: Assumption: Fixed preparation and selected source
assumption: Assumption: Imported root
assumption: Assumption: Insertion polarization and graph convention
section: Inherited interfaces