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20

It's meaningless nonsense. I would be inclined to avoid spending any money with these people. If you scroll down on this page, you'll find a table labelled key size vs. time to crack, according to which their $2 \times 256$ bit encryption takes $3.31 \times 10^{112}$ years to crack, making it (apparently) superior to ordinary $256$-bit encryption (which can ...


5

At a high level, the major flaw is that you are rolling your own crypto protocol. You should strongly consider using a standardized protocol like DTLS. Some specific problems: Symmetric key distribution is left unspecified. Keys must be changed occasionally to thwart distinguishers. No way to recover from symmetric key compromise. Your message ...


3

The "interesting" part of your encryption is here: Therefore, I prepend a block at the beginning of my packet. Its content goes as follows: First four bytes: current timestamp in seconds Next 12 bytes: zeros I compute the sha256 hash of the message (32 bytes) I xor the timestamp + zeros block with the first half of the hash I xor the ...


1

There's no practical difference between zero IV and any other constant IV here. With some older ciphers that have a small enough keyspace (or weaknesses that allow reducing it) you could have a rainbow table for the encryption of the zero vector which might make zero IV a weaker choice in some cases, but that would be impossible for AES with its 128-256 bit ...


1

I think it is now valid to answer this question as this course is likely to be over. First observer how CTR-mode works: $C_1=E_K(IV)\oplus P_1$ As you can see, there's a linear relation between the plaintext and the ciphertext. You now use $C_1$ (observed) and $P_1$ (known). You want to make $C'_1$ decrypt to $P_1'$. To obtain this you first construct ...



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