Research Article

Navigating Deeply Uncertain Tradeoffs in Harvested Predator-Prey Systems

Figure 6

All the sampled SOWs, as they fall in the α, b, and m parametric space (all other parameters kept constant). The percentage of solutions that do not lead to any predator collapse when applied in each SOW is represented by the color at each point. Small points and large points indicate SOWs with and without deterministic extinction, respectively. The shaded surface indicates the inequality for stability (4), with all other parameters held constant at the default values and harvesting z assumed to be zero. The SOWs presented in Figure 4 are also contextualized in the parametric space.