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Unformatted text preview: c 2 e rt 1 + c 2 e rt Finally, dividing top and bottom by c 2 e rt and simplifying, we have: P = 1 1 + cert 8 The classic logistic/sigmoid curve and changes in c and r make minor changes in the behavior near 0 . . . 9 Discrete vs. Continuous The difference between the behavior of the discrete and continuous logistic functions can give us some idea of the signiﬁcance of working in the discrete regime . . . 10 xypic test page A = ± / B ± B / C λω λ C λ 2 λ P 2 λω λ P ω λ → λ P • 1 ² 2 ! 3 ’ x x x x x x 11 Fin . . . Slides for this talk will be available at: http://csustan.csustan.edu/~tom/SFICSSS/2009 The Logistic Flow (continuous) Tom Carter Complex Systems Summer School June, 2009 12...
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 Fall '09
 Carter
 Differential Equations, Chaos Theory, Equations, Logistic function, Logistic map, Bifurcation diagram, Logistic Flow, Continuous logistic flow

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