Superlog with exact coefficients
|
Superlog with exact coefficients
|
03/13/2009, 06:14 PM
Gottfried Wrote:Ansus Wrote:For the base e sexp'(-1)=sexp'(0) so slog'(0)=slog'(1), can you verify this for your formula? Perhaps one should add that the superlogarithm for base \( b>e^{1/e} \) by this formula is not a real function, i.e. has complex values for real arguments. While the superlogarithm with Andrew's original formula is a real function. |
|
« Next Oldest | Next Newest »
|
| Messages In This Thread |
|
Superlog with exact coefficients - by andydude - 06/11/2008, 05:46 AM
RE: Superlog with exact coefficients - by andydude - 06/11/2008, 06:02 AM
RE: Superlog with exact coefficients - by Gottfried - 06/11/2008, 07:18 AM
RE: Superlog with exact coefficients - by Gottfried - 06/13/2008, 06:38 AM
RE: Superlog with exact coefficients - by bo198214 - 06/20/2008, 01:26 PM
RE: Superlog with exact coefficients - by Gottfried - 03/10/2009, 09:59 PM
|
| Possibly Related Threads… | |||||
| Thread | Author | Replies | Views | Last Post | |
| logit coefficients growth pattern | bo198214 | 21 | 26,695 |
09/09/2022, 03:00 AM Last Post: tommy1729 |
|
| Half-iterate exp(z)-1: hypothese on growth of coefficients | Gottfried | 48 | 58,225 |
09/09/2022, 12:24 AM Last Post: tommy1729 |
|
| Taylor polynomial. System of equations for the coefficients. | marraco | 17 | 53,995 |
08/23/2016, 11:25 AM Last Post: Gottfried |
|
| Can we prove these coefficients must be constant? | JmsNxn | 0 | 5,581 |
06/03/2012, 09:17 PM Last Post: JmsNxn |
|
| Coefficients of Tetrational Function | mike3 | 3 | 16,924 |
04/28/2010, 09:11 PM Last Post: andydude |
|
| Branch points of superlog | mike3 | 0 | 6,067 |
02/03/2010, 11:00 PM Last Post: mike3 |
|
| Superlog determinant factored! | andydude | 3 | 14,350 |
11/10/2009, 12:44 AM Last Post: andydude |
|
| Exact and Unique solution for base e^(1/e) | jaydfox | 22 | 70,640 |
08/03/2009, 03:24 PM Last Post: bo198214 |
|
