How would I split $n=60112049$ with $B=15$ using Pollard's $p-1$ method.
So I wrote $M=2^3\times3^2\times5\times7\times11\times13$
and set $a=2$.
Then I calculated $a^m \equiv 23763693 \pmod n$, which leads to calculating the $p=\gcd(a^m-1,n)$ as $p=6007$ and noted that $p-1|M$ which is true.
And finally wrote $n=6007\times10007$.
I'm just wondering if all my steps are correct.