Tetration and imaginary numbers.
#1
Thanks for the help I got with my last question, now here's something else.

i^i = 0.207879576..., which is interesting, so I wounder if there is any way to find out what i^^i is? Furthermore, what is i sroot i, i itteratedroot i, and the ith exponential factorial? Thanks.
Reply


Messages In This Thread
Tetration and imaginary numbers. - by robo37 - 07/12/2011, 03:22 PM
RE: Tetration and imaginary numbers. - by robo37 - 07/13/2011, 03:25 PM

Possibly Related Threads…
Thread Author Replies Views Last Post
  Help wanted. Triyng to define the numbers ²R marracco 3 5,857 04/19/2026, 09:14 AM
Last Post: MphLee
  extending normal tetration to real numbers using product tetration Alex Zuma 2025 0 1,162 12/12/2025, 07:49 PM
Last Post: Alex Zuma 2025
  my proposed extension of the fast growing hierarchy to real numbers Alex Zuma 2025 0 1,494 09/28/2025, 07:15 PM
Last Post: Alex Zuma 2025
  lever numbers tommy1729 0 2,393 03/20/2023, 12:16 AM
Last Post: tommy1729
Question The Etas and Euler Numbers of the 2Sinh Method Catullus 2 5,266 07/18/2022, 10:01 AM
Last Post: Catullus
Question Convergent Complex Tetration Bases With the Most and Least Imaginary Parts Catullus 0 2,947 07/10/2022, 06:22 AM
Last Post: Catullus
  Imaginary iterates of exponentiation jaydfox 9 26,236 07/01/2022, 09:09 PM
Last Post: JmsNxn
  Spiral Numbers tommy1729 9 29,304 03/01/2016, 10:15 PM
Last Post: tommy1729
  Fractionally dimensioned numbers marraco 3 13,867 03/01/2016, 09:45 PM
Last Post: tommy1729
  A new set of numbers is necessary to extend tetration to real exponents. marraco 7 30,716 03/19/2015, 10:45 PM
Last Post: marraco



Users browsing this thread: 1 Guest(s)