Dynamical Systems
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Dynamical systems are systems that are in constant flux. Examples include the stock market, ecosystems, the weather, the human body...The list is endless. Traditional mathematics based on Newtonian principles has only been able to understand and model these systems by taking them apart and looking at the individual pieces. We can use linear equations to model the pieces, however, this gives us an incomplete picture of the behavior of these systems. Eventually, we run up against the need to model these systems using non-linear equations, most of which are unsolvable. But many of the pioneers in chaos discovered that graphing these equations using feedback loops allowed them to look at pictures of these systems, and we are beginning to understand much more about them using these graphs. The following demonstrations and activities provide more information to understand dynamical systems. Demonstrations:
Activities:
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author: Kelleen Farrell | 1280 Roxie Court | Placerville, CA 95667 |
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