## IMC 2010 Day 2 Problem 5

Suppose that for a function and real numbers one has for all . Prove that for all if

for every prime number and for every real number .

*IMC 2010 Day 2 Problem 5*

Advertisements

Categories: Algebra, Higher Algebra, Problem Solving
IMC

Comments (0)
Trackbacks (0)
Leave a comment
Trackback