Crazy conjecture connecting the sqrt(e) and tetrations!
#8
(04/22/2010, 12:41 PM)bo198214 Wrote: Hm, so what you are saying is that
\( \lim_{y\to\infty} \frac{\operatorname{slog}_{\eta+1/c^{n+1}}(y)}{\operatorname{slog}_{\eta+1/c^n}(y)}\to \sqrt{c} \)

Maybe I am wrong but I seem to disagree with that.

Does this not contradict the base change ?

Since the base change dictates that \( \lim_{y\to\infty} slog_a(y) - slog_b(y) = Constant \)

regards

tommy1729
Reply


Messages In This Thread
RE: Crazy conjecture connecting the sqrt(e) and tetrations! - by tommy1729 - 03/27/2014, 11:20 PM

Possibly Related Threads…
Thread Author Replies Views Last Post
  Computing sqrt 2 with rational functions. tommy1729 0 2,332 03/31/2023, 11:49 AM
Last Post: tommy1729
  tommy's group addition isomo conjecture tommy1729 1 3,796 09/16/2022, 12:25 PM
Last Post: tommy1729
  [NT] primitive root conjecture tommy1729 0 2,671 09/02/2022, 12:32 PM
Last Post: tommy1729
  sqrt thingy at MSE tommy1729 3 5,055 08/14/2022, 05:44 AM
Last Post: JmsNxn
  tommy's new conjecture/theorem/idea (2022) ?? tommy1729 0 2,884 06/22/2022, 11:49 PM
Last Post: tommy1729
  sqrt(!) and sqrt(exp) Kouznetsov 4 15,167 06/08/2022, 05:32 AM
Last Post: Catullus
  A compilation of graphs for the periodic real valued tetrations JmsNxn 1 4,032 09/09/2021, 04:37 AM
Last Post: JmsNxn
  conjecture 666 : exp^[x](0+si) tommy1729 2 4,987 05/17/2021, 11:17 PM
Last Post: tommy1729
  Inspired by the sqrt tommy1729 0 5,140 02/13/2017, 01:11 AM
Last Post: tommy1729
  @Gottfried : answer to your conjecture on MSE. tommy1729 2 10,558 02/05/2017, 09:38 PM
Last Post: Gottfried



Users browsing this thread: 1 Guest(s)