Probable Solution Found for ECC2-109 Challenge
kpearson writes "The eCompute ECC2-109 distributed computing project discovered a probable solution to Certicom's
ECC2-109 challenge today. The challenge was to defeat a 109-bit Elliptic Curve Cryptosystem (ECC). Since the eCompute ECC2-109 project began on November 8, 2002, 1,981 volunteers have run the project's software and found almost 40.5 million distinguished points. From those points the project found two which matched and caused a collision, enabling the project to find a solution to the ECC. The solution was submitted to Certicom this morning for verification."
Yea
I understand finding a collision (two things that when crypted yield the same result) is considered a goldmine in breaking an encryption algorithm.
How does finding a collision help break the encryption? Does anyone know the technicalities of why this allows you to break an encryption algorithm, to me, who has no clue, this seems just like a coincidence and not very useful, but i'd like to be enlightened.
I can count to 1023 on my hands. Ask me about #132.
Believe it or not, there is a distributed computing project for this, too: the Monkey Shakespeare Simulator. So far the best the virtual monkeys have done is the first 14 letters from "Coriolanus."
The purpose of all these challenges is to understand how much computing power is necessary to break encryption or signature schemes. EC109 strength is pretty low, but offer a way-point on the curve. Distinguished points are not really distinguished. They just have an easy search pattern such as a number of trailing zeroes or other constant values. These are searched ad-infinitum and when two matches are found, a little math can get you a private key. The death nell for the DES algorithm was heard when distributed.net, in cooperation with the Electronic Freedom Foundation built a machine that could crack it in 27 days (or so). And the cost made you wonder who might want to build such machines. As a result, we have AES and expanding public key lengths. No-one would really use ECC 109 for current cryptographic systems. The results from this test confirms that. The real question is what is the appropriate key length for a The amount of money (n computers over t time) tells us what sort of advisaries these techniques are useful against. It also
Okay, so why does the linked webpage indicate that the 109 challenge was Completed in November of 2002?