Find an odd integer with such that .
For any positive integer ,
- is the number of integers between and inclusive that are coprime to .
- is the number of positive divisors of .
There is no input for this problem.
If your output is improperly formatted, is even, or does not satisfy and , you will receive points.
Otherwise, your score will be . For full points, must be less than .
Note that and , so this value of satisfies .
Unfortunately, this value of is not odd, so it would score points.