  For $\theta$ a small generic universal stability condition of degree $0$ and
$A$ a vector of integers adding up to $k(2g-2)$, the spaces
$\overline{M}_{g,n}^\theta$ resolving the Abel-Jacobi section to the
compactified Jacobian Pic^\theta constructed in the work of Abreu-Pacini and
Holmes-Molcho-Pandharipande-Pixton-Schmitt are observed to lie inside the space
$\textbf{Div}$ of Marcus and Wise, and their pullback to the rubber space of
loc. cit to be smooth. This provides smooth and modular blowups
$\widetilde{M}_{g,n}^\theta$ of the moduli space of stable curves on which the
logarithmic double ramification cycle can be calculated by several methods, old
and novel.
