Yes, you are correct, it was meant to expand the search range, like you said, be able to solve 160.
However, I am pretty sure it had bugs or speed was lost. I'm not sure it he has tinkered with it any more since his original post.
Check out Etar's kangaroo version; it is same as JLPs (but trailing DPs; zeros at the end) but can solve up to 192 bit range.
Hi WanderingPhilospher, thanks for the quick answer
Actually the 256 version is not working, i cloned the code from the Repo and build it with CUDA 12.3 & sm_86 and tested it with the same example from JeanLucPons
This one
49dccfd96dc5df56487436f5a1b18c4f5d34f65ddb48cb5e0000000000000000
49dccfd96dc5df56487436f5a1b18c4f5d34f65ddb48cb5effffffffffffffff
0459A3BFDAD718C9D3FAC7C187F1139F0815AC5D923910D516E186AFDA28B221DC994327554CED887AAE5D211A2407CDD025CFC3779ECB9C9D7F2F1A1DDF3E9FF8
0335BB25364370D4DD14A9FC2B406D398C4B53C85BE58FCC7297BD34004602EBEC
The original JeanLucPons Kangaroo took 1:30 to find both minute while this 256 version didn't find anything even after 20 min ... therefore i think its not helpful.
Regarding the Etar's kangaroo .. you mean this one https://github.com/Etayson/Etarkangaroo ?
I wonder why there is no source code
what do you mean with this "trailing DPs; zeros at the end" can you explain more please
Regards