Tangential parameters and the original density

The estimates are uniform when $\alpha ,h$ vary over compact tangential parameter sets, so they may be integrated against compact tangential tests.

Adding the order-zero factors ${\delta }_{\mathrm{D}}(q){{\delta }_{\mathrm{D}}}^{(4)}(r)$ gives the order-zero concentration on

namely $N$. Adding ${{\delta }_{\mathrm{D}}}^{(4)}(r)$ to the derivative family gives its inverse-scale concentration there. All attachment variables are retained.

The coordinate-density conversion is treated in Appendix app:density. A smooth positive density factor changes the coefficient through its jets but cannot remove a nonzero inverse-scale coefficient by contributing only a finite term.