Regular slog for base sqrt(2) - Using z=2
#11
Amazing fractals.

So is there now final formula for all branches of h(z) = e^-Wk(-ln(z))? So easy so I can use Wolfram function evaluation web page? Would it work also for analytic continuation of h(z) in the range z>e^1/e and or z<0? (by using ln(-x)= ln(x) +- pi*I*(2k+1), k>=0)?

Ivars
Reply


Messages In This Thread
RE: Regular slog for base sqrt(2) - Using z=2 - by Ivars - 11/25/2007, 09:05 AM

Possibly Related Threads…
Thread Author Replies Views Last Post
  Mixed-base tetration: five preprints, a faster fatou.gp fork, and a base-change calcu Lightrunner 0 1,056 07/15/2026, 08:33 AM
Last Post: Lightrunner
  Computing sqrt 2 with rational functions. tommy1729 0 2,952 03/31/2023, 11:49 AM
Last Post: tommy1729
  sqrt thingy at MSE tommy1729 3 6,622 08/14/2022, 05:44 AM
Last Post: JmsNxn
Question E^^.5 and Slog(e,.5) Catullus 7 14,259 07/22/2022, 02:20 AM
Last Post: MphLee
Question Slog(Exponential Factorial(x)) Catullus 19 29,677 07/13/2022, 02:38 AM
Last Post: Catullus
Question Slog(x^^^2) Catullus 1 4,021 07/10/2022, 04:40 AM
Last Post: JmsNxn
  Base -1 marraco 15 42,412 07/06/2022, 09:37 AM
Last Post: Catullus
  I thought I'd take a crack at base = 1/2 JmsNxn 9 17,039 06/20/2022, 08:28 AM
Last Post: Catullus
Question Slog(e4) Catullus 0 3,191 06/16/2022, 03:27 AM
Last Post: Catullus
  sqrt(!) and sqrt(exp) Kouznetsov 4 16,881 06/08/2022, 05:32 AM
Last Post: Catullus



Users browsing this thread: 1 Guest(s)