2 problems

Fix a triplet $(g,n,\vec{\mathbf{c}})$ and write $\mathbf{m}_i:=\mathbf{c}_i-1$. In the strictly meromorphic case, let $\mathcal{D}^{*(1)}_{\mathrm{pr},(g,n,\vec{\mathbf{c}})}$ be…

Let $\cR^i_{(j)}$ denote the component of degree $i$ and level $j$ in the tautological ring of a Jacobian, and let $p_k(n;\leq l)$ be the number of partitions of $n$ with $k$ parts…