More on Bernstein's Number Field Sieve
Russ Nelson writes "Dan Bernstein has a response to Bernstein's
NFS analyzed by Lenstra and Shamir, entitled Circuits for integer
factorization. He notes that the issue of the cost of
factorization is still open, and that it may in fact be inexpensive to
factor 1024-bit keys. We don't know, and that's what his research is
intended to explore."
OK, you're right. Or as DJB puts it: "This is revisionist history, not a technical dispute."
But you're wrong concerning the AOL CDs. One of NSA's missions is "protection of U.S. information systems". So no AOL allowed...
I'll say! Arthur Andersen has advanced number theory further than anyone had imagined it could go!
Do you even lift?
These aren't the 'roids you're looking for.
- one cleaned up record
- a whinnebago (burgandy interior)
- a date with an armed woman named Mary
- a trip to Europe (plus Tahiti)
- peace on earth, good will towards man.
OhThat's why I choose real security. My relaying smtp server runs on a prime number port, protected by factoring. In fact, I can go ahead and tell you that the port is one of the prime factors of 899 without reducing my security at all.
(The example of 27 is a particularly lame choice, since it's 3x3x3. That's not even nearly prime.)
Yeah, I once thought it was secure, but it looks like now I might have to replace my rot13 encryption with rot26, or even rot52...
Click here if you just like to click on shit.
What we need is an encryption system that isn't based on math.
Computation time multiplied by the cost of the computer?
His department comptroller must love him. "No, you can't have a new plastic spoon, because it costs 11 cents and you will be using it for 0.8 years and that's...2.8 million dollar-seconds...we'll buy you a new $40 silver spoon every day and let you use it to stir your coffee for three seconds per...that's only 35K dollar-seconds..." It's pathological.
Okay, if you fully depreciate the computer to the moment you start the computation, or better yet, market-price it, then watch the price as the computation continues along (could drop 10-20% in a few weeks for a given top-end PC type machine), then you're calculating the average replacement cost of the machine over the life of the computation.
It still seems a little verschimmelt. The quasi-rent on such a machine is really the depreciation over the term of the computation.
Need to think more on what cost means to someone who's trying to steal all your base. They probably stole the computer, anyway.
--Blair