A first hires look at tetration \(\lambda = 1\) and \(b = e\)

Linear Mode

A first hires look at tetration \(\lambda = 1\) and \(b = e\)

Ember Edison Offline

Fellow

Posts: 94
Threads: 11
Joined: May 2019

#10

10/26/2021, 07:03 PM

1. So which is more "analytic", the beta method or Kneser's method? I can't relate Sheldon's discovery to the complex plane

2. And do you have any idea to get beta method Super-logarithm and super-root?

3. I was very surprised by the robustness of the beta method, and I'm still narrowing down the base to see if the beta method crashes completely first, or if Pari-GP crashes first. Does the beta method have a limit when base -> 0? Can remove the singularity 0?

Find

« Next Oldest | Next Newest »

Messages In This Thread

A first hires look at tetration \(\lambda = 1\) and \(b = e\) - by JmsNxn - 10/17/2021, 01:19 AM

RE: A first hires look at tetration \(\lambda = 1\) and \(b = e\) - by Ember Edison - 10/18/2021, 06:17 PM

RE: A first hires look at tetration \(\lambda = 1\) and \(b = e\) - by JmsNxn - 10/20/2021, 03:05 AM

RE: A first hires look at tetration \(\lambda = 1\) and \(b = e\) - by JmsNxn - 10/23/2021, 11:47 PM

RE: A first hires look at tetration \(\lambda = 1\) and \(b = e\) - by sheldonison - 10/24/2021, 03:03 PM

RE: A first hires look at tetration \(\lambda = 1\) and \(b = e\) - by Ember Edison - 10/24/2021, 02:33 AM

RE: A first hires look at tetration \(\lambda = 1\) and \(b = e\) - by Ember Edison - 10/24/2021, 03:40 PM

RE: A first hires look at tetration \(\lambda = 1\) and \(b = e\) - by JmsNxn - 10/25/2021, 06:07 PM

RE: A first hires look at tetration \(\lambda = 1\) and \(b = e\) - by sheldonison - 10/26/2021, 01:39 PM