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In this section we will consider how population models can be used to determine appropriate levels of harvesting. We will start with an unstructured model in continuous time and then explore how much more can be learned from a structured model. 6.5.1 Unstructured population models Assume that population growth is continuous and described by the logistic equation. Although in many cases the logistic equation is too simple a description of population change (see discussion in 5), it provides a useful entry point to understanding the dynamic possibilities of harvesting. We begin by plotting the rate of population growth, dN/dt, against population size, Nt (Fig. 6.13). You should note that the curve in Fig. 6.13 is a parabola, which is the shape generated by a quadratic equation (recall that the right-hand side of the logistic equation in expanded form is rNt rNt2/K). All population sizes which yield values of dN/dt > 0 can, in theory, be subject to harvesting. This means that a fraction of any growing population should be able to be harvested without causing the population to become extinct. The maximum sustainable yield occurs where the maximum value of dN/dt occurs; that is, when the population is growing most rapidly. 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