(Continuity of the Solomon functional) All Lagrangians are assumed to be contained in a fixed bounded region of $X$, homologous to $L_{0}$, and are quantitatively almost calibrated. Suppse $L_{i}$ is a sequence of Lagrangian integral currents with potential $f_{L_{i}}$, such that $L_{i}\to L$ in the flat norm, and $f_{L_{i}}L_{i}$ converge to $f_{L}L$ as currents, then the Solomon functionals converge: $\mathcal{S}(L_{i})\to\mathcal{S}(L)$.