04/27/2018, 07:54 PM
My question is (maybe someone can help).
How can I make it more general?
This version caculates tetration base "e" and uses a lot of special tables and exp fixed points constants.
Probably all those tabular values are derived from exp fixed points somehow.
I know that there are two non-real fixed points for exponentials with bases >= 1^(1/e).
For bases from 1^-e to e^(1/e) there are real fixed points...
But can *anybody* give me a formula to calculate fixed points of any exponential with base beeing real number >= e^(1/e)?
And then how to derive all those tabulart values and algorithms for such bases?
I guess all code would be totally different for 1^-e to e^(1/e) cases, not even mentioning bases < e^(-e) or (sic!) ANY complex bases?
How can I make it more general?
This version caculates tetration base "e" and uses a lot of special tables and exp fixed points constants.
Probably all those tabular values are derived from exp fixed points somehow.
I know that there are two non-real fixed points for exponentials with bases >= 1^(1/e).
For bases from 1^-e to e^(1/e) there are real fixed points...
But can *anybody* give me a formula to calculate fixed points of any exponential with base beeing real number >= e^(1/e)?
And then how to derive all those tabulart values and algorithms for such bases?
I guess all code would be totally different for 1^-e to e^(1/e) cases, not even mentioning bases < e^(-e) or (sic!) ANY complex bases?
Fuji GSW690III
Nikon D3, Nikkors 14-24/2.8, 24/1.4, 35/2, 50/1.4, 85/1.4, 135/2, 80-200/2.8
Nikon D3, Nikkors 14-24/2.8, 24/1.4, 35/2, 50/1.4, 85/1.4, 135/2, 80-200/2.8
