
Fractal: Difference between revisions
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[[File:SierpinskiTriangle.PNG|thumbnail|A [http://simple.wikipedia.org/wiki/Sierpinski_triangle Sierpinski triangle] fractal, after 7 iterations.]]{{proofread}} | |||
[[File:SierpinskiTriangle.PNG|thumbnail|A [http://simple.wikipedia.org/wiki/Sierpinski_triangle Sierpinski triangle] fractal, after 7 iterations.]] | |||
A '''fractal''' is any equation or pattern, that when seen as an image, produces a picture, which can be zoomed into infinity and will still produce the same picture. It can be cut into parts which look quite like a smaller version of the set that was started with. A simple example is a tree that branches infinitely into smaller branches, and those branches into smaller branches and so on. | A '''fractal''' is any equation or pattern, that when seen as an image, produces a picture, which can be zoomed into infinity and will still produce the same picture. It can be cut into parts which look quite like a smaller version of the set that was started with. A simple example is a tree that branches infinitely into smaller branches, and those branches into smaller branches and so on. | ||
Revision as of 12:26, 29 January 2015
A fractal is any equation or pattern, that when seen as an image, produces a picture, which can be zoomed into infinity and will still produce the same picture. It can be cut into parts which look quite like a smaller version of the set that was started with. A simple example is a tree that branches infinitely into smaller branches, and those branches into smaller branches and so on.
The relevance of fractals within psychonautics are that they are an extremely common component embedded within the visual experience of psychedelic geometry. Fractals images with mathematics are generated through recursive formulas that infinitely repeat an image over itself in a self similar way. It could therefore be speculated that the fractals one sees within psychedelic geometry are generated through a similar recursive looping system which is reinterpreting the same visual stimuli multiple times on top of itself, thus causing geometry to flower out into distinctive fractal structures.