Under the Lagged Logistic Density-Dependent Growth model, beyond what lag time does the population fail to stabilize (i.e. oscillate toward a particular non-zero value)? Since this simulation is based on a mathematical model that does not require the population to be a whole number, it may predict unrealistic outcomes. With the simulation set at a high lag time, click and drag across the part of the curve immediately after a population crash so that you can enlarge the scale to the point where you are seeing whole numbers less than 5. Under the more realistic modeling assumption that the population cannot recover at a population size below one organism, is there a lag time which would create a crash from which the population could never recover