Repetition of the last digits of a tetration of generic base
#13
P.S. The V(a) formula I was talking about can be found here (NNTDM, 27(4), pp. 43-61): The congruence speed formula.
For every radix \(r\geq 2\), the congruence speed of tetration stabilizes at a positive constant for all bases \(a>1\) with \(\mathrm{rad}(r )\nmid a\) if and only if \(r\) is squarefree. (NNTDM 32(3), Appendix B)
Reply


Messages In This Thread
RE: Repetition of the last digits of a tetration of generic base - by marcokrt - 12/16/2021, 12:26 AM

Possibly Related Threads…
Thread Author Replies Views Last Post
  Kneser tetration Polynomial approximation for base e RaeesHarris 0 1,217 09/02/2026, 07:59 PM
Last Post: RaeesHarris
  Mixed-base tetration: five preprints, a faster fatou.gp fork, and a base-change calcu Lightrunner 0 1,838 07/15/2026, 08:33 AM
Last Post: Lightrunner
  Seeking an arXiv endorser for mixed-base tetration (math.DS) Lightrunner 0 1,230 07/13/2026, 10:19 PM
Last Post: Lightrunner
  Frozen digits in any integer tetration marcokrt 2 5,968 08/14/2022, 04:51 AM
Last Post: JmsNxn
  Base -1 marraco 15 45,838 07/06/2022, 09:37 AM
Last Post: Catullus
  I thought I'd take a crack at base = 1/2 JmsNxn 9 18,712 06/20/2022, 08:28 AM
Last Post: Catullus
  On the [tex]2 \pi i[/tex]-periodic solution to tetration, base e JmsNxn 0 4,536 09/28/2021, 05:44 AM
Last Post: JmsNxn
  Complex Tetration, to base exp(1/e) Ember Edison 7 28,082 08/14/2019, 09:15 AM
Last Post: sheldonison
  b^b^x with base 0<b<e^-e have three real fixpoints Gottfried 1 10,719 11/07/2017, 11:06 AM
Last Post: sheldonison
  Base units Xorter 0 6,264 01/22/2017, 10:29 PM
Last Post: Xorter



Users browsing this thread: 2 Guest(s)