4 ms·
> If I use the Chinese Remainder theorem to distribute data to five hosts, such that you need to get the data from three of them to reconstruct the file, which
by root_axis 5y ago
> If I use the Chinese Remainder theorem to distribute data to five hosts, such that you need to get the data from three of them to reconstruct the file, which one is hosting it?
This kind of technical obfuscation won't stymie a judge, the owners of all five nodes would be held liable if they were instrumental in facilitating access to the illegal material.
> And what if it's encrypted so that the host couldn't read the data anyway?
This isn't really a practical setup for a social media website. If the host can't decrypt the data then the social media users won't be able to do so either. People could share illegal content in some kind of private E2EE group chat like Signal, but in such a scenario decentralization is of no relevance since the buck stops at E2EE either way.
- Y_Y 5y agoBut they aren't instrumental! Maybe only four actually sent the file, and even a judge can be made to understand that one of those was superfluous. If you want to make it even less clear, then imagine that the client is told they can download chunks from ten peers, of which five have relevant data, if which any three are sufficient. So someone comes along and downloads eight random chunks and reconstructs the bad file. If you are required to prove that a particular peer infringed a copyright by distributing a protected work, or a work derived therefrom I think you could have a hard time. I'm not sure I understand your second objection. Suppose I publish a "status" including some copyrighted work and I encrypt it such that you need a private key corresponding to the private key of anyone on my friends list to decrypt. Then it's distributed among a thousand peers (who are not my friends), such that one of my friends can download from a random twenty, receive garbage from ten, and they'll have a 30% change of being able to reconstruct the encrypted file. Can you now prove that on the balance of probabilities a peer has violated the copyright?