Idle Thoughts About Pollard Rho
solipsys.co.uk
solipsys.co.uk
https://books.google.co.uk/books?id=buQajqt-_iUC
precis-es this paper in its sections 7.2 and 7.3 and highlights the fact that looking at "Pollard rho style" random functions with in-degree 0 or 2, merely changes the multiplicative constants of the tail and cycle statistics without changing the order.
I'm now wondering about constructing fast-to-compute functions with in-degree (0,0,3) or (0,0,0,4), which should change the characteristics, but I need to read a bit first.
Again, thanks.
I recognize the graphics, though. Iteration paths of a polynomial modulo N graphviz'ed. These seemingly simple constructs don't cease to fascinate me.
I thought something might have broken, but it's working for me. I don't know how the MathJax works, it might be that you need Javascript turned on. Certainly usually when I'm using Javascript there is no sensible "fall back" for times when it's not available, so it doesn't try.
I'm not a front-end person, so I can't do anything more about it now. If someone else can check it out and let me know the best course of action I'd be delighted to hear from them - contact details in my profile.
Edited again ...
OK, now looking at it from another browser and it is broken. The other browser must have something cached. I'll see if I can get it fixed soon.
We apologise for the inconveniece (and incoherence).
Cheers.
Edit: temporary fix in place - working on the rest of the site now 8-(
I'm sorry it doesn't work well on Android/Chrome, but I've tried, and I have neither the time nor the skills. 8-(
And as a side-comment - kudos to those who work hard to get stuff to render well on the web. One day there'll be a way for numpties like me to produce something that looks good and doesn't require endless fiddling.