Chaos computing: Difference between revisions

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m Chaotic Morphing: WP:CHECKWIKI error fix for #61. Punctuation goes before References. Do general fixes if a problem exists. - using AWB
Chaotic Morphing: lets be less informal
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== Chaotic Morphing ==
 
As an example of how chaotic morphing works, lets takeconsider a generic chaotic system known as the [[Logistic map]]. This nonlinear map is very well studied for its chaotic behavior and its functional representation is given by:
 
:<math>\qquad x_{n+1} = r x_n (1-x_n) </math>