  In a $(1+n)$-dimensional Lorentz--Finsler manifold with $N$-Bakry--\'Emery
Ricci curvature bounded below for $N\in(n,\infty]$, using the Riccati equation
techniques, we established the Bishop--Gromov volume comparison for the
so-called standard sets for comparisons in Lorentzian volumes (SCLVs).We also
established the G\"unther volume comparison for SCLVs when the flag curvature
was bounded above.
