Is there a function space for tetration?
#1
I am fairly confident there are unifying principals that can underly any tetrate like their algorithmic identity, similar to the gamma function's functional properties which can be used to contract a space for tetration. Has there been any paper on a kind of function space at least for integer heights of tetration? It might be useful as an extension of Galois theory in abstract algebra to test whether a specific result lies within the space of tetrates, if such a space exists.
Reply


Possibly Related Threads…
Thread Author Replies Views Last Post
  Is there any ways to compute iterations of a oscillating function ? Shanghai46 3 7,849 10/15/2023, 11:21 PM
Last Post: tommy1729
  Anyone have any ideas on how to generate this function? JmsNxn 3 5,043 05/21/2023, 03:30 PM
Last Post: Ember Edison
  [MSE] Mick's function Caleb 1 3,852 03/08/2023, 02:33 AM
Last Post: Caleb
  [special] binary partition zeta function tommy1729 1 3,794 02/27/2023, 01:23 PM
Last Post: tommy1729
  [NT] Extending a Jacobi function using Riemann Surfaces JmsNxn 2 4,806 02/26/2023, 08:22 PM
Last Post: tommy1729
  toy zeta function tommy1729 0 2,777 01/20/2023, 11:02 PM
Last Post: tommy1729
  geometric function theory ideas tommy1729 0 2,884 12/31/2022, 12:19 AM
Last Post: tommy1729
  Iterated function convergence Daniel 1 4,068 12/18/2022, 01:40 AM
Last Post: JmsNxn
  Fibonacci as iteration of fractional linear function bo198214 48 56,060 09/14/2022, 08:05 AM
Last Post: Gottfried
  Constructing an analytic repelling Abel function JmsNxn 0 3,092 07/11/2022, 10:30 PM
Last Post: JmsNxn



Users browsing this thread: 5 Guest(s)