Apart from a question which indeed required a very long answer, why does Any general hints on how to prove that two functions$\ f(n)$ and$\ g(m_1,m_2,...,m_{28})$ never have a common natural divisor? have no answers? I had thought it would have been easily answered, it seems way easier to me, but I doubt it'll recieve any in these conditions. I'm seeing only a few views. What's wrong with it?
P.S. It is also true that I'd like an answer as soon as possible, since together with the other question, I've been waiting for a while, and I really need this.