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Removed extra 's'.
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@ -41,7 +41,7 @@ inverses of each other.
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To check the correctness of an \emph{implementation} $I$ of a
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cryptographic function $C$ means that one must show that the
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implementation $I$ behaves as the specification ($C$) stipulates. In
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the context of cryptography, the minimal conformance necesssary is
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the context of cryptography, the minimal conformance necessary is
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that $I$'s output \emph{exactly} conforms to the output characterized
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by $C$. But just because a cryptographic implementation is
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\emph{functionally correct} does not mean it is \emph{secure}. The
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