z^^z ?

[tommy1729]

we have studied b^^z and z^^b alot.

they can be expressed by sexp_b and slog_b.

but what about f(z) = a , a^^a = z ?

so apart from superlog and superexp , how about a superlambert ?

Superlambert?
LambertW is the inverse of \( xe^x \) not of \( x^x \).
(Though you can express the inverse of \( x^x \) by LambertW.)
Seems you suggest a misleading naming, do you?

yeah , well maybe we should rename it ... i just like the sound of superlambert , but you got a point.

im open to name suggestions.

or do you suggest solving x*e^^x instead of x^^x ??

regards

tommy1729