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[2014] The angle fractal.
#2
So f(z) is of the form

f(z) =
exp(z + fake_ln( (- e^(-z) z^3 - e^(-z) z + 1 ) / (z^2+1) )) + z

, such that the derivative at both the fixpoints is a real Q.

If Q lies between 0 and 1 that can give a nice " angle fractal ".

However the case Q > 1 is also very intresting and gives an analogue of sexp for the superfunction of f(z).

This should be worth an investigation !


regards

tommy1729
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Messages In This Thread
[2014] The angle fractal. - by tommy1729 - 10/10/2014, 11:51 PM
RE: [2014] The angle fractal. - by tommy1729 - 10/19/2014, 03:15 PM

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