For any number $n \gt 1$ and all of its prime divisors $d_1, d_2, ...$ s.t.
$d_i \equiv 1 \pmod 3$ for each $i$
Show that the euler phi function $\phi(x) = 2n$ has no natural number solution.
For any number $n \gt 1$ and all of its prime divisors $d_1, d_2, ...$ s.t.
$d_i \equiv 1 \pmod 3$ for each $i$
Show that the euler phi function $\phi(x) = 2n$ has no natural number solution.