Let's guess puzzle 69, how long will it take to solve this problem?Six months, one year, three years or even longer.
Regarding prefixes:Is it faster to use the birthday argument to find hash160?Has anyone paid attention to this?

I can do it in 29671 days, I only need around 10 $ every day, to keep a steady rate. I'm already at 0.003276% of the scan. Are you in?

Yes, you can definitely force the H160 values/prefixes to repeat to your liking so that birthday argument applies. It's totally wrong to think that the birthday paradox simply applies for two people sharing the same birthday, whichever birthday it may be. It of course applies to two people that share the exact birthday you want them to have. Your mentor ocult clan leader that obliges you people to pollute this thread every time the air starts to clean itself up,  is spot on!

i dont understand how we imply the birthday paradox in kangaroo method how is a random jumps will yield the same point at some STEP

Terminology question : isn’t birthday paradox the search of collision of 2 subsets of size sqrt(n) ?
If so I don’t really get how kangaroo is different ? By different do you mean implementation details like DP etc… or something else ?

I'm not referring to the addresses , iam talking about points , how a random jumps give us a collision on the same point after O(sqrt(N))

I made a video showing how to transfer using the MARApool, in case any one finds wallet 69 before koala
https://www.youtube.com/watch?v=clmmZTrEPfo

what is GS or is it you mean baby-step_giant-step

The decade agreement

And to be wrong haha

I found this exact prefix '19vkiEajfhu' within the 69-bit range, but from what I've read from more knowledgeable people on the forum, it may not have much significance idk. I'm just a hobbyist