attracting fixed point lemma

[bo198214]

Well, I have results for sqrt(2), and, its a different sexp(z) base sqrt(2) function than any of the four functions described in Henryk and Dimitrii's paper! The new sexp(z) function was calculated as a 1-cyclic mapping of the regular superfunction developed from the repelling upper fixed point of 4, where all of the terms of the \( \theta(z) \) decay to zero as imag(z) goes to +I*infinity.

This is really amazing. I guess I have again to become familiar with your way of computing what you call "Kneser mapping".