Thread Rating:
  • 0 Vote(s) - 0 Average
  • 1
  • 2
  • 3
  • 4
  • 5
Super-logarithm on the imaginary line
#4
Right, since the real part of all points in the "backbone" of the slog are less than the logarithm of the radius of convergence, the exponential of them is within the radius of convergence (of the series expansion about z=0).

Andrew Robbins
Reply


Messages In This Thread
RE: Super-logarithm on the imaginary line - by andydude - 11/15/2007, 05:52 PM

Possibly Related Threads...
Thread Author Replies Views Last Post
  Is bugs or features for fatou.gp super-logarithm? Ember Edison 10 2,951 08/07/2019, 02:44 AM
Last Post: Ember Edison
  A fundamental flaw of an operator who's super operator is addition JmsNxn 4 7,016 06/23/2019, 08:19 PM
Last Post: Chenjesu
  Can we get the holomorphic super-root and super-logarithm function? Ember Edison 10 3,600 06/10/2019, 04:29 AM
Last Post: Ember Edison
  Inverse super-composition Xorter 11 13,193 05/26/2018, 12:00 AM
Last Post: Xorter
  The super 0th root and a new rule of tetration? Xorter 4 4,093 11/29/2017, 11:53 AM
Last Post: Xorter
  Is the straight line the shortest, really? Xorter 0 1,372 05/23/2017, 04:40 PM
Last Post: Xorter
  Solving tetration using differintegrals and super-roots JmsNxn 0 1,960 08/22/2016, 10:07 PM
Last Post: JmsNxn
  The super of exp(z)(z^2 + 1) + z. tommy1729 1 2,661 03/15/2016, 01:02 PM
Last Post: tommy1729
  Super-root 3 andydude 10 11,075 01/19/2016, 03:14 AM
Last Post: andydude
  super of exp + 2pi i ? tommy1729 1 3,498 08/18/2013, 09:20 PM
Last Post: tommy1729



Users browsing this thread: 1 Guest(s)