Consecutive Sums

Find every way to write a positive integer $N$ as a sum of two or more consecutive positive integers.

For example, $N = 9$ has two such sums: $9 = 2 + 3 + 4$ and $9 = 4 + 5$.

The first line contains the positive integer $N$ ($3 \le N \le 10^{10}$).

For each run of consecutive positive integers whose sum is $N$, print the first addend and the last addend on one line, separated by a space.

Print the runs in increasing order of the first addend. Every $N$ given in the input has at least one such run.

The sum of $k$ terms starting at $a$ equals $ka + \frac{k(k-1)}{2}$.