Coordinate forcing

Consequently the compact-interior theorem (eq:compactGreen) alone does not justify the named coordinate application ${E_0}^{\mathrm{R}}{F}_{\mathrm{co}}$. This conclusion concerns the hypothesis of that theorem. It does not say that the coordinate Cauchy problem has no solution, or that no operator extension exists.

The factor $g$ does not occur in $F_{\mathrm{co}}$. Compact support of the final test $f$ also does not put an unmodified internal forcing into ${\mathcal{D}}_{\mathrm{int}}$.