IMO Shortlist 1971 problem 10
Dodao/la:
arhiva2. travnja 2012. Prove that we can find an infinite set of positive integers of the from

(where

is a positive integer) every pair of which are relatively prime.
%V0
Prove that we can find an infinite set of positive integers of the from $2^n-3$ (where $n$ is a positive integer) every pair of which are relatively prime.
Izvor: Međunarodna matematička olimpijada, shortlist 1971