“…Anderson et al [2,5] further proved that the ω-limit point, i.e., any element in ω(x 0 ), can only exist in the face of the stoichiometric compatibility class of x 0 , i.e., Q W ∩P x 0 , when W is a semilocking set. This result also applies to DeMASs [21], i.e., the ω-limit point in ω(ψ) can only exist in L W ∩ D ψ in the case that W is a semilocking set. It is expected that the ω-limit set theorem also holds for DeCBMASs.…”