Ueda - Extension of tetration to real and complex heights
#3
Hey, Mphlee

This is different than Reshetnikov's work vastly. It's just Hooshmand's construction, but with more finesse. This is a piece wise analytic solution. So it isn't analytic for \(\Re z \in \mathbb{N}\); so sadly, this is something that can be constructed pretty easily.
Reply


Messages In This Thread
RE: Ueda - Extension of tetration to real and complex heights - by JmsNxn - 12/03/2021, 01:23 AM

Possibly Related Threads…
Thread Author Replies Views Last Post
  extending normal tetration to real numbers using product tetration Alex Zuma 2025 0 935 12/12/2025, 07:49 PM
Last Post: Alex Zuma 2025
  Tetration with complex bases TetrationSheep 0 746 11/13/2025, 10:33 AM
Last Post: TetrationSheep
  my proposed extension of the fast growing hierarchy to real numbers Alex Zuma 2025 0 1,322 09/28/2025, 07:15 PM
Last Post: Alex Zuma 2025
  Behaviour of tetration into the real negatives Shanghai46 1 6,364 03/24/2025, 12:34 AM
Last Post: MphLee
  X-th iteration where x is a real number Natsugou 1 5,671 10/27/2024, 11:23 PM
Last Post: MphLee
  Real tetration as a limit of complex tetration Daniel 5 9,486 06/20/2023, 07:52 PM
Last Post: tommy1729
  Real and complex tetration Daniel 13 16,939 04/04/2023, 10:25 AM
Last Post: JmsNxn
  Evaluating Arithmetic Functions In The Complex Plane Caleb 6 8,549 02/20/2023, 12:16 AM
Last Post: tommy1729
  possible tetration extension part 1 Shanghai46 6 9,413 10/31/2022, 09:45 AM
Last Post: Catullus
  possible tetration extension part 3 Shanghai46 11 14,843 10/28/2022, 07:11 PM
Last Post: bo198214



Users browsing this thread: 1 Guest(s)