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<a href="http://yangutu.com/" rel="follow">dating chat</a> writes: Even to come close to a 30, One Would need a very large number of processors Powerful, gold Some hardware Designed to do calculations. Steve Worley has released CUDA implementation for The Contest is nVidia's forums a few "days ago. High-end nVidia GPUs Were Able to process Hundreds of millions of hashes per second, "whereas lowly CPU-only implementations" could only do a few "one million per second per core.
ash writes: Even to come close to a 30, One Would need a very large number of processors Powerful, gold Some hardware Designed to do calculations. Steve Worley has released CUDA implementation for The Contest is nVidia's forums of <a href="http://yangutu.com/" rel="follow">dating chat</a>. High-end nVidia GPUs Were Able to process Hundreds of millions of hashes per second, "whereas lowly CPU-only implementations" could only do a few "one million per second per core.
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Joel Klein writes: Could you say more about how you get 3.25 million hashes/second per core? I've only gotten up to about half that, using Polar SSL's SHA1 code. My questions would be: what hash code did you use (link?), what hardware you're running on, and whether you had any particular optimizations particular to the contest situation.
James Harton writes: My demo code has managed to hit a hamming distance of 35 in six different 12 hour runs. I'm finding it very hard to get any closer though.
antirez writes: @Leah: thanks
antirez writes: @Hatem: "2^106 work, rather than the previously expected 2^160 work". The attack is only theoretical (un?)fortunately.
Hatem Nassrat writes: There are some shortcuts that can shorten that time:
http://eprint.iacr.org/2004/304
antirez writes: @notaddicted: I'm not sure we are calculating the same thing, my goal was to compute the probability of two random 160 bit strings to have an hamming distance of *exactly* N.
Leah Silber writes: Looks like you're off to a good start :) Good luck, and thanks for participating!
chupacabra writes: Huh?
notaddicted writes: Assume the xor of your test hash with their desired hash is just 160 random bits. Furthermore, choose a certain number N, and assert: they must be white!! What is the probability that this is true: (0.5 for each bit)^(number of bits you chose).
So given 160 random bits, what are the chances of there being atlead N bits set to zero? (0.5^N)*(ways to choose N from 160).
(0.5^N)*(160!/(N!*(160-N)!)).
define d = 160 - N
0.5^(160-d)*(160!/((160-d)!*d!))
So I think that you are miscalculating by a bit, that is why & how.
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