06/24/2009, 12:45 PM
(This post was last modified: 06/24/2009, 08:46 PM by Base-Acid Tetration.)

Assuming that tetration and slog are holomorphic for all applicable z, what doe the reimann surface for tetration and superlogarithm look like?

superlogarithm has cultines, and there are several options to plotting them. klouznetsov's graphs at citizendium shows that the cutlines can be rotated at arbitrary angles. What happens if you rotate the left-hand graph's cutlines by pi/2? or the right hand graph's cutlines by -pi/2? Can someone produce a parametric surface plot for superlogarithm and tetration? (at least a quick, dirty approximation for it)

superlogarithm has cultines, and there are several options to plotting them. klouznetsov's graphs at citizendium shows that the cutlines can be rotated at arbitrary angles. What happens if you rotate the left-hand graph's cutlines by pi/2? or the right hand graph's cutlines by -pi/2? Can someone produce a parametric surface plot for superlogarithm and tetration? (at least a quick, dirty approximation for it)