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open problems survey
#18
TPID 16

Let be a nonpolynomial real entire function.
has a conjugate primary fixpoint pair :
has no other primary fixpoints then the conjugate primary fixpoint pair.
For between and and such that we have that
is analytic in .
is analytic for all real and all real .
If is analytic for then :
for all real , all real and all integer .
Otherwise
for all real , all real and all integer .


Are there solutions for ?
I conjecture yes.


regards

tommy1729
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Messages In This Thread
open problems survey - by bo198214 - 05/17/2008, 10:03 AM
Exponential Factorial, TPID 2 - by andydude - 05/26/2008, 03:24 PM
Existence of bounded b^z TPID 4 - by bo198214 - 10/08/2008, 04:22 PM
A conjecture on bounds. TPID 7 - by andydude - 10/23/2009, 05:27 AM
Logarithm reciprocal TPID 9 - by bo198214 - 07/20/2010, 05:50 AM
RE: open problems survey - by nuninho1980 - 10/31/2010, 09:50 PM
Tommy's conjecture TPID 16 - by tommy1729 - 06/07/2014, 10:44 PM
The third super-root TPID 18 - by andydude - 12/25/2015, 06:16 AM

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