Manuscript XIII-C@1 · XIII-C.tex · section · e6556893

The parallel-line primitive

C3: scaling degrees and their exact scope › The parallel-line primitive · lines 856–869

For the frozen scalar lines,

F_{μ} (r) = c (- r^{2} + i 0)^{- 1} + terms of lower short-distance degree, c \neq = 0,

with the fixed conventional fiber factors restored for each species. The leading term has scaling degree two. Away from $r = 0$ , products of two time-ordered lines and their derivatives exist: at a nonzero null separation their wavefront covectors have the same conormal orientation.

Displayed formulas in this passage

unlabeled · line 859
$F_{μ} (r) = c (- r^{2} + i 0)^{- 1} + terms of lower short-distance degree, c \neq = 0,$

Nearby in this section

proposition: Proposition: Primitive parallel-line degrees
section: The parallel-line primitive