For entire functions with positive derivatives
such that
0 < a_(n+1) =< a_n
conjecture P :
There exists a fixed polynomial P(n) such that
(S9(n) / D^n f(x))^2 < P(n).
If I recall correctly for f(x) = exp(x) we have P(n) = e n.
Analogue for Q9(n) ... which follows from the SQ conjecture posted before.
regards
tommy1729
such that
0 < a_(n+1) =< a_n
conjecture P :
There exists a fixed polynomial P(n) such that
(S9(n) / D^n f(x))^2 < P(n).
If I recall correctly for f(x) = exp(x) we have P(n) = e n.
Analogue for Q9(n) ... which follows from the SQ conjecture posted before.
regards
tommy1729
