Weak Elliptic Curve Cryptography Brute-Forced
thegrommit writes "It seems one implementation of elliptic curve cryptography has been broken. It took four years to break a 109 bit key, but the contest sponsors (who provide encryption products for Cisco, Nortel and Palm among others) believe it's still impossible to break their 163 bit keys. The real question is, for how long?" Update: 11/07 01:59 GMT by T : Dan Kaminsky wrote to point out that the key here was really brute forced, and not broken -- that is, no fundamental flaw was discovered in the algorithm.
It's interesting to see graphs of cracking power.
RC5 took almost 5 years to crack, but take look at the graph. At the beginning of 1998 there were about 15 GigaKeys/sec. Then look at the increase.
Sure, a fair portion of the increase was also the addition of new computers, but 261 days to double is comfortably below Moore's Law. If the whole project had run continuously at 200 GigaKeys/sec, it would have taken under 2.5 years, and under two years at their reported peak rate of 270 GigaKeys/sec.
So, if we follow the 261 day doubling statistic they had, all these encryption methods seem weaker than reported. The big issue is if it's 4 years now, it's 1 year soon, and 3 months, soon after.
If the cracking power scales nearly linearly, shouldn't we make some projections on how fast we can crack this encryption in a year? In two years?
If your data is very time sensitive, then most "strong" encryptions currently available will do. If your data is, however, of a continuously sensitive nature (some corporate or government info), maybe you should be looking at the 1000+ bit keys now.
That what was all this school was for... to teach us how to solve our own problems. -- janeowit