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MotiNK
  • Member for 6 years, 5 months
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Scheme that encrypt with $n$ pk that any sk of the pks can decrypt?
@FelixLL - if you could please post details on how you plan to use ECC it would be much appreciated.
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Scheme that encrypt with $n$ pk that any sk of the pks can decrypt?
Sorry that should read dedicate an additional 8 bits not $2^8$ bits.
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Scheme that encrypt with $n$ pk that any sk of the pks can decrypt?
I don't think we can actually ensure short messages. From a conceptual level, each user needs to be able to get what is effectively $b$-bits of private information out, so we can't really go down below $ub$ bits. If we're willing to shorten our starting message space, we could dedicate padding space to bits that we'd search through in order to shorten the message, but at exponential cost. For example, if dedicate an additional $2^8$ bits, we can then search through $2^8$ different $m$'s and take the one with the smallest length - but we should only expect 8 bits of savings.
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Scheme that encrypt with $n$ pk that any sk of the pks can decrypt?
Changed d to $d_i$ in the last line, and noted that $N$ can be the lcm
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Why is GCM not vulnerable at the birthday bound for 128 bit IV?
I am accepting since this was a good answer (even without the reference to XOR-ing by a fixed second block).
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What is the size of codomain of a function $G(x) = F^A(x) \oplus F^B(x)$, where $F(x) = \text{Keccak-}f[1600](x)$?
Perhaps you should define it as $G_{A,B}(x)$, and then you are asking $|G_{A,B}(\cdot)|$, in other words, how many unique $G$ functions are there?
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How to use Homomorphic encryption for secure computing Arctan() function?
That's a valid point, but I still feel it's relevant to point out to whomever is asking the question the insecurity of the problem as a standalone piece.