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| | M.Schwartz: Chaotic Systems and Blake's Mythology (Site not responding. Last check: 2007-10-08) |
 | | As with other chaotic systems, dissipative structures derive an internal order from their instability, and it is by means of their constant lapsing into disorder and rebounding into organization that they "evolve," proceeding toward some unimaginably complicated yet structured end, despite the efforts of the supposedly-dominant force of entropy. |
 | | The dissipation of energy produces not entropic chaos or heat-death but order, as evolution brings life forms to a more ordered state rather than a more homogeneous one, and an influx of outside influences is required for the system to evolve. |
 | | Dissipative structures must also, according to Prigogine, "fluctuate nonlinearly." "That is, the amount of energy, matter, and information they contain at any future moment will be unpredictable (they follow nonlinear differential equations that are usually difficult to solve and which describe behaviors impossible to predict)" (Porush 290). |
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