05/17/2021, 11:08 PM
yeah but it does not matter if we solveĀ
f(2x) = exp(f(x))
orĀ
g(x+1) = exp(g(x))
essentially those equations are equivalent.
And even though they might not hold everywhere , where they do also transfers when you change one into the other.
Instead of using new names, just write out the equations explicitly.
In particular if we want to publish a readable paper we should define things as clear as possible rather then making up new terminology or symbols.
Unless you find different methods for different solutions of those different morphisms I see no usefulness ?
I might be wrong about those branches ... Not sure what equations were valid there ... Maybe my memory plays tricks on me.
But If I may advertise one of my questions ; special cases of similar functional equations are still unsolved :
https://math.stackexchange.com/questions...ght2-1-fz2
That seems to be within the spirit of these functional equations.
Sorry for being hard on a new valuable member or posting this at the wrong place , but im surprised at such a poll.
regards
tommy1729
f(2x) = exp(f(x))
orĀ
g(x+1) = exp(g(x))
essentially those equations are equivalent.
And even though they might not hold everywhere , where they do also transfers when you change one into the other.
Instead of using new names, just write out the equations explicitly.
In particular if we want to publish a readable paper we should define things as clear as possible rather then making up new terminology or symbols.
Unless you find different methods for different solutions of those different morphisms I see no usefulness ?
I might be wrong about those branches ... Not sure what equations were valid there ... Maybe my memory plays tricks on me.
But If I may advertise one of my questions ; special cases of similar functional equations are still unsolved :
https://math.stackexchange.com/questions...ght2-1-fz2
That seems to be within the spirit of these functional equations.
Sorry for being hard on a new valuable member or posting this at the wrong place , but im surprised at such a poll.
regards
tommy1729

