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All encryption (AES, elliptic-curve, etc.) is based on the fact that while it is possible to decrypt the message without knowing the key, it will take the attacker several lifetimes before cracking it.
All encryption (AES, elliptic-curve, etc.) is based on the fact that while it is possible to decrypt the message without knowing the key, it will take the attacker several lifetimes before cracking it.
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For the last part: not sure if necessarily
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Big enough keys for NP time: 2048-bit.
Big enough keys for P time: several gigabytes.
Big enough keys for NP time: 2048-bit.
Big enough keys for P time: several gigabytes.
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Like, just grab big enough keys, and breaking them will become impossible to do 'easily'
You could argue that by the time we're gonna solve this we'd be juggling petabytes and probably living in fully automated luxury gay space communism, but I'm hoping that actually working out the algorithm would take a long while.
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Did you mean: have a derivative?
All algebraic functions have an derivative; however, they may not have an integral
Did you mean: have a derivative?
All algebraic functions have an derivative; however, they may not have an integral
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And also, proving that P=NP wouldn't necessarily break encryption. Because people would still have to manage to find a way to break it (which has been difficult). And even then: we don't have a warranty the solution is something we *can* do. I'm thinking…
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