AES-256 Exponentially Easier to Brute Force Than Expected
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Re: AES-256 Exponentially Easier to Brute Force Than Expected
#2Re: AES-256 Exponentially Easier to Brute Force Than Expected
#3I think the title is slightly misleading. I don't think they're saying that the algorithm is exponentially easier to brute-force. Rather they are saying there is exponentially more computing power available over the duration of the attempt than previous calculations showed. Possibly the same result, but not the same thing.
Re: AES-256 Exponentially Easier to Brute Force Than Expected
#4Re: AES-256 Exponentially Easier to Brute Force Than Expected
#5So if all computers ever made are were used and you added every PC fresh off the line to the brute force attack, you could calculate a single AES-256 key in just 100 years?! Better switch to 512-bit just to be sure.
Re: AES-256 Exponentially Easier to Brute Force Than Expected
#6So what exactly is being argued here then? That advances in computational tech will break the Landauer limit?
It seems more likely that the exponential growth of computational capacity will end soon.
Re: AES-256 Exponentially Easier to Brute Force Than Expected
#7Bruce Schneider's thermodynamic argument linked in the post (aka the Landauer principle[1]) shows clearly that there is not enough energy available in the solar system to feasibly brute force a 256 bit key. So what exactly is being argued here then? That advances in computational tech will break the Landauer limit? It seems more likely that the exponential growth of computational capacity will end soon. [1] http://en…
Re: AES-256 Exponentially Easier to Brute Force Than Expected
#8Bruce Schneider's thermodynamic argument linked in the post (aka the Landauer principle[1]) shows clearly that there is not enough energy available in the solar system to feasibly brute force a 256 bit key. So what exactly is being argued here then? That advances in computational tech will break the Landauer limit? It seems more likely that the exponential growth of computational capacity will end soon. [1] http://en…
What is being argued is that understanding the relationship (which is linear) is more important and more useful than understanding the improbability.