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CHAOS Theory
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[quote:Azeratel Axo:MV8yMTQzNTk2XzM2MjA3NDk3X0JCN0EzNTRE] [quote:ArunaLuna:MV8yMTQzNTk2XzM2MjA2NDAxXzNCNjc0QzU0] [quote:Azeratel Axo:MV8yMTQzNTk2XzM2MjA1NjcwXzEyMTA5MTg1] [quote:ArunaLuna:MV8yMTQzNTk2XzM2MjA1NDM2XzlDOUIyNURB] Tune it out...overpower it...lol Mankinds [i]survival of the fittest[/i] mode right there. Is there no better way? [b]I think there was, and will be again[/b]...or we wouldn't have the split we do now...in people who can see it all for it's meaning. Even the bad stuff...making sense of the nonsense. [/quote] ... So... destroying the nonsense? [/quote] I think Czarcasm said it best... [quote:Czarcasm:MV8yMTQzNTk2XzM2MjA1NDk0Xzg4N0FBQzdD] Or perhaps eventually accepting it all as nonsensical....lol....and letting it go at that. [/quote] :lolies: [/quote] .... ...nope. [b]DE[/b]-[i]struction.[/i] [youtube]http://youtu.be/hWf1Zvmg7PM[/youtube] http://youtu.be/hWf1Zvmg7PM :rockon: [/quote]
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In common usage, "chaos" means "a state of disorder".
[7] However, in chaos theory, the term is defined more precisely. Although there is no universally accepted mathematical definition of chaos, a commonly used definition says that, for a dynamical system to be classified as chaotic, it must have the following properties:[8]
it must be
sensitive to initial conditions
;
it must be
topologically mixing
; and
its
periodic orbits must be dense
.
The requirement for sensitive dependence on initial conditions implies that there is a set of initial conditions of positive measure which do not converge to a cycle of any length.
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