Compactification and uniform orientability conjecture for open-curve moduli spaces

Let $M$ be a manifold with symplectic form $\omega$ and compatible almost complex structure $J$, let $L_1(j),\dots,L_{p_j}(j)$ be transversely meeting Lagrangian submanifolds, and let $X$ be a holomorphic curve with boundary components and marked boundary points mapping to Lagrangian intersection points. For a fixed homotopy class $[f]$, denote by $M(f)$ the moduli space of holomorphic maps in that class. Compactification and uniform orientability conjecture. The moduli space $M(f)$ admits a compactification to an orientable manifold $\tilde M(f)$ with corners, and an orientation can be chosen uniformly for all $\tilde M(f)$. Such compactified and coherently oriented moduli spaces are intended to provide the geometric foundation for the stringy-category equations. The supplied text gives no resolution.