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Evaluation of prediction of probability is a DES structure

cn flag

Suppose you are given $DES_k(m)$ for some unknown $k$ and $m$, where DES() is the usual DES scheme. With what probability can you predict, for example, the 12-th bit in the output of $DES_{\bar{k}}(\bar{m})$. Here $\bar{m} (resp. \bar{k})$ denotes the bitwise complement of m (resp. k).

In this question, as we know that we are using Feistel cipher with $n=32$ $r = 16$ but how to evaluate the prediction of probability as for each block we know the probability of prediction is $\frac{1}{2^n}$ where $n$ is a number of plain text bits and here 12 bit output which is ciphertext so is the answer going to be $\frac{1}{2^{12}}$. Please correctify me if I am wrong

kelalaka avatar
in flag
Is this a HW question? Please indicate this.
DannyNiu avatar
vu flag
kelalaka is right, we care about academic integrity, so for homework questions we only provide hints. I've seen your attempt at solving the task, so I up-voted you. [Page](https://crypto.stackexchange.com/help/on-topic) from the help center.
DannyNiu avatar
vu flag
@kelalaka Some may confuse HW as hardware :p
kodlu avatar
sa flag
prediction of probability is not a meaningful phrase. define it propertly
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