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Consider an Allee effect model P' = 0.2 P left( 1-dfrac{P}{1000} ight) left( dfrac{P}{200} -1 ight). The model has equilibrium points at P = 0,

Consider an Allee effect model P' = 0.2 P \left( 1-\dfrac{P}{1000} ight) \left( \dfrac{P}{200} -1 ight). The model has equilibrium points at P = 0, P = 200, and P = 1000, where 0 is stable, 200 is unstable, and 1000 is stable. A solution that starts at P = 50 will

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