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It looks like 2**256-1 factorization as implemented currently gets to the point where it needs to factorize 340282366920938463463374607431768211457==2**128+1 which is 59649589127497217 * 5704689200685129054721. Unfortunately, it looks like Pollard's rho algorithm is getting much more than usual time for this number for offset c=1 (not sure why - square root of the smallest factor is ~24M but it seems that it takes around 455M steps for Pollard's rho to find the factor). That said running pollard_rho with c=3 finds the factor after 19M iterations which is close to regular working times of Pollard's rho.
Copied from #187 (comment).
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