Thread Rating:
  • 0 Vote(s) - 0 Average
  • 1
  • 2
  • 3
  • 4
  • 5
The Promised Matrix Add On;
I'd like to add that I'm working on removing the redundant variable requirements for grabbing taylor series/ working on a more taylor series friendly approach. Additionally, I'm working on implementing a normalization algorithm which will produce another INIT.dat file which normalizes all the tetration in an implemented manner. I think this may solve some of the problems in the current code; however if not, It'll still be a better Taylor series implementation. Specifically, it'll allow you to write Abel(1+z,1+y) and get a two variable taylorseries--which creates a runtime error in the current implementation. Additionally it'll have an initialization file which makes sure Abel(0,y) = 1 for all y (at least locally). I apologize, but I"m really learning as I go with pari--I just noticed some of this code can be made more user friendly. I hope bo doesn't mind all these beta code attempts clogging the feed ^_^.

Regards, James

Messages In This Thread
The Promised Matrix Add On; - by JmsNxn - 08/13/2021, 05:14 AM
RE: The Promised Matrix Add On; - by JmsNxn - 08/21/2021, 03:18 AM

Possibly Related Threads...
Thread Author Replies Views Last Post
  Revisting my accelerated slog solution using Abel matrix inversion jaydfox 22 32,826 05/16/2021, 11:51 AM
Last Post: Gottfried
  An incremental method to compute (Abel) matrix inverses bo198214 3 13,373 07/20/2010, 12:13 PM
Last Post: Gottfried
  SAGE code for computing flow matrix for exp(z)-1 jaydfox 4 13,659 08/21/2009, 05:32 PM
Last Post: jaydfox
  Convergence of matrix solution for base e jaydfox 6 14,694 12/18/2007, 12:14 AM
Last Post: jaydfox
  Matrix-method: compare use of different fixpoints Gottfried 23 40,784 11/30/2007, 05:24 PM
Last Post: andydude

Users browsing this thread: 1 Guest(s)