Generation of the wrapped Fukaya category of the pair of pants

Let $\Pi_n\subset(\mathbb{C}^*)^{n+1}$ be the $n$-dimensional pair of pants, and let $L_{\{i\}}$, for $i=0,1,\dots,n+1$, be the specified objects of its wrapped Fukaya category. Pair-of-pants generation conjecture. The category $\mathcal{W}(\Pi_n)$ should be split-generated by the objects $L_{\{i\}}$, $i=0,1,\dots,n+1$. This generation statement is attributed to work in progress of Zack Sylvan and is used in the paper's proposed inductive proof of homological mirror symmetry for pairs of pants; it is not presented as fully established in the source.