Add solution for 1h
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$E$ is not present if the adversary is nonce-respecting. Additionally, the
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$E$ is not present if the adversary is nonce-respecting. Additionally, the
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distinguisher is computationally unbounded and never repeats a query.
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distinguisher is computationally unbounded and never repeats a query.
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\item \TODO
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\item The practical relevance is high, in my opinion. This is due to the
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fact that the EWCDM construction is secure against nonce-misusing
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adversaries up to the birthday bound. It has been shown that implementing
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nonces securely is a difficult task. If a scheme is easily broken by wrong
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handling of nonces, there is no \emph{fallback} security guarantee. The
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EWCDM construction, however, provides such a \emph{fallback} security
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guarantee and is of high practical relevance.
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\item \TODO
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\item \TODO
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\item \TODO
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\item \TODO
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\item \TODO
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\item \TODO
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