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Should I convince my mother to switch to ProtonMail?
(lemmy.world)
Privacy has become a very important issue in modern society, with companies and governments constantly abusing their power, more and more people are waking up to the importance of digital privacy.
In this community everyone is welcome to post links and discuss topics related to privacy.
much thanks to @gary_host_laptop for the logo design :)
I highly doubt that any commercial company is going out of their way to store encrypted conversations and working on quantum computing to break those conversations in order to train AI. There is no way that this is a cost effective way to train AI, and there is no way that this will be more legal or considered more ethical than scraping public facing websites (even if those websites request not to be scraped).
That said, of course "capture now, decrypt later" attacks are a concern! I would probably bet against companies planning to do that for the purpose of training AI, but I would not bet against governments doing that for other reasons :). This is why post-quantum cryptography is being rolled out now (albeit slowly, it's still rare). As an example OpenSSH defaults to using post-quantum algorithms for key exchange ever since the 9.0 release. It uses a mix of the NTRU Prime + X25519 ECC algorithm for key exchange, so it is guaranteed to not be weaker than normal ECC cryptography, even if the NTRU Prime lattice cryptography proves to be horribly broken. Once the key is exchanged the symmetric cipher used for the connection is also assumed to be quantum resistant. If quantum computing becomes a serious concern you will have to retire your old RSA / ECC SSH keys, but they are only used for authentication at the moment (so it doesn't matter if this cryptography is broken in the future), not for encrypting any of the "real" content between devices
all of that is likely quantum resistant as of more than a year ago. Most of what you do on the internet, however, is still vulnerable and could be captured to be decrypted later... But I suspect we will slowly see things move over to post quantum cryptography transparently over the years.
It is not known when or even if we will have quantum computers capable of breaking RSA at common key sizes. There are concerns about whether it will ever be viable, and if it is who knows what the cost to run it will be (it may only be viable for targeted attacks, and not decrypting all internet traffic ever... If it's expensive and takes hours or days to break a single key it might not even be super effective for decrypting old messages in protocols where keys are renegotiated frequently, like with Signal). I wouldn't be terribly surprised if we never have quantum computers effective at this (though I'd probably bet for it to happen rather than against it), and I wouldn't be terribly surprised if there already is one somewhere kept secret (though I'd probably bet against this being effective for decrypting an entire population's messages?). I don't actually have much insight over the feasibility of large scale quantum computers, though, so take that with a grain of salt. At any rate... You probably don't have to worry too much about it as a looming threat right now, there are likely far easier ways to attack you now.
The guarantees in cryptography are super weird. It's kind of odd, but in all of the cryptographic algorithms we use today... We don't actually know how hard the problems are? Symmetric ciphers are generally thought to be more secure than public key cryptography, but it's a bit easier to see how hard public key cryptography is to break (at least in my opinion). With RSA for instance you know that if you can factor large numbers efficiently you can break apart the keys, but with AES we kind of just hope we mixed things up good enough that it's hard to reverse without the key. But what's kind of funny is that we just think that factoring large numbers is hard, but we don't even know if it's an NP-complete problem
it's probably an easier problem, and even if P≠NP it could be the case that there's an efficient polynomial-time algorithm to factor large numbers. It's not entirely out of the realm of possibility that there is just some math waiting to be discovered that would break these algorithms on a classical computer, and there's a non-zero chance that it is already known and kept secret (though this is probably unlikely).