Euler's Totient Function Game

$\phi(n)$ ( read phi(n) ) denotes how many positive integers which less or equal to $n$ that relatively prime with $n$ . Let $m$ and $x$ be the positive integers which satisfy $\phi(2015^{2015}) = m$ and $x =n(A)$ which $A = \{r | \phi(r) = 2015^{2015} , r \in N\}$ Find the value of $mx$