mirror of https://github.com/zcash/zips.git
Cosmetics.
Signed-off-by: Daira Hopwood <daira@jacaranda.org>
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@ -783,7 +783,7 @@ one valid \nullifier, and so attempting to spend a \note twice would reveal the
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\nsection{Notation}
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The notation $\bit$ means the type of bit values, i.e. $\setof{0, 1}$.
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The notation $\bit$ means the type of bit values, i.e.\ $\setof{0, 1}$.
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The notation $\Nat$ means the set of nonnegative integers. $\PosInt$
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means the set of positive integers. $\Rat$ means the set of rationals.
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@ -3467,7 +3467,7 @@ In more detail:
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$[\NoteAddressRand]_{254}$, may repeat even if $\NoteAddressRand$ does not.
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\item In the same argument, it is stated that ``with overwhelming probability,
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$\hSig$ is unique''. In fact what is required to be unique is the
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truncated input to $\PRFpk{}$, i.e. $[\hSig]_{253} = [\CRH(\pksig)]_{253}$.
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truncated input to $\PRFpk{}$, i.e.\ $[\hSig]_{253} = [\CRH(\pksig)]_{253}$.
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In practice this value will be unique under a plausible assumption on
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$\CRH$ provided that $\pksig$ is chosen randomly, but no formal argument
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for this is presented.
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