- #1
b0mb0nika
- 37
- 0
for n- fixed integer prove that
phi(x)=n has a finite number of solutions
I looked at 2 cases when x is even and when x is odd
1) if x is even then phi(2x)>phi(x) and I showed why it has a finite number of solutions
2) I'm not sure how to show for the case when x is odd.. any ideas?
thanks :)
phi(x)=n has a finite number of solutions
I looked at 2 cases when x is even and when x is odd
1) if x is even then phi(2x)>phi(x) and I showed why it has a finite number of solutions
2) I'm not sure how to show for the case when x is odd.. any ideas?
thanks :)