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4

Does such an entity exist? No, not really. There isn't any organizations who's in the business of doing public cryptanalysis, and there certainly aren't any organizations that are sufficiently trusted for the cryptographical community to say "we know algorithm X is secure - organization Y said so". Let's go through the likely suspects: NSA (and ...


4

rfc5246 7.4.9 defines verify_data as PRF(master_secret, finished_label, Hash(handshake_messages)) [0..verify_data_length-1]; Note the second line; this effectively truncates the PRF output to verify_data_length octets. It goes on to say that verify_data size depends on the cipher suite. Any cipher suite which does not ...


3

There is no difference. The wiki page you referred to contains examples of hashes for all three versions of Whirlpool. For string "The quick brown fox jumps over the lazy dog", the current version should produce the following hash: B97DE512E91E3828B40D2B0FDCE9CEB3C4A71F9BEA8D88E75C4FA854DF36725F ...


2

A recent paper presented at FSE'2016 [1] addresses this exact question. In fact, it even provides a bitsliced implementation for the S-Box you are interested in Section 4. In summary: you first encode the existence of a bitsliced implementation as a SAT problem, use an off-th-shelf SAT-solver to solve it and finally retrieve the bitsliced encoding from the ...


2

As you point out, there is the DHGV 2010 scheme over the integers based on the approximate GCD problem but asymptotics are not great with this scheme, for eg. one of the parameters for DHGV is around $2^{\mathcal{O}(\theta^{5})}$ where $\theta$ is the security parameter. Of the so called second generation schemes, I would say that BGV has been pretty well ...


1

Ok. I think I will attempt answering this myself. Given that (at least on linux), perl, openssl have gone down the same path as the rhash author (I am not sure who in fact, implemented this first), the reason for a different digest, is that, due to restricting the input message from $2^{512}$ bits to $2^{64}$ bits max, the first $512$ rows of $4 \times ...



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