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Author Topic: Iterated Taylor series  (Read 2218 times)
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« on: February 28, 2012, 03:20:08 PM »

Suppose you have a taylor series (ie sinx= x-(x^3/3!)+(x^5/5!)-(x^7/7!)+... to infinity).
You then iterate it.
ie iterated once gives (sin(sinx) = sinx-(sin^3x/3!)+(sin^5x/5!)-... to infinity.)
How would you find the limit of it iterated infinitely many times?
(Yes I know that for sinx you get a square wave)
As an example- log(sin(log(sin...?
Global Moderator
Fractal Senior
Posts: 2512

Fragments of the fractal -like the tip of it

« Reply #1 on: February 28, 2012, 04:08:35 PM »

... an hybrid fractal ... bubble gum cool

No sweat, guardian of wisdom!
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