mirror of https://github.com/zcash/zips.git
Give cross-references to \crossref{notation} where $\optsqrt$ and $\possqrt$ are used.
Signed-off-by: Daira Hopwood <daira@jacaranda.org>
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@ -505,8 +505,8 @@
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\setbox2=\hbox{\vrule height\ht0 depth -\dimen0}%
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{\box0\lower0.4pt\box2}}
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\newcommand{\possqrt}[1]{{}^+\hspace{-0.7em}\hksqrt{#1\vphantom{b}}}
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\newcommand{\optsqrt}[1]{{}^?\hspace{-0.7em}\hksqrt{#1\vphantom{b}}}
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\newcommand{\possqrt}[1]{\,{}^+\hspace{-0.7em}\hksqrt{#1\vphantom{b}}}
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\newcommand{\optsqrt}[1]{\,{}^?\hspace{-0.7em}\hksqrt{#1\vphantom{b}}}
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\newcommand{\sbitbox}[2]{\bitbox{#1}{\strut #2}}
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@ -9473,6 +9473,8 @@ curve's prime-order subgroup).
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Let $\EdDSABase$ be the base point given in \cite{BDLSY2012}.
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Define the notation $\optsqrt{\,\paramdot\,}$ as in \crossref{notation}.
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Define $\ItoLEOSP{}$, $\LEOStoBSP{}$, and $\LEBStoIP{}$ as in \crossref{endian}.
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Define $\reprBytesEdSpecific \typecolon \GroupEdSpecific \rightarrow \ReprEdSpecificBytes$ such
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@ -10525,6 +10527,8 @@ $\GroupJ$ has order $\ParamJ{h} \smult \ParamJ{r}$.
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Let $\ellJ := 256$.
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Define the notation $\optsqrt{\,\paramdot\,}$ as in \crossref{notation}.
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\introlist
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Define $\ItoLEBSP{} \typecolon (\ell \typecolon \Nat) \times \binaryrange{\ell} \rightarrow \bitseq{\ell}$
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as in \crossref{endian}, and similarly for
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@ -10764,6 +10768,8 @@ For the set of points on \Vesta of order $\ParamV{r}$ (which excludes $\ZeroV$),
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Let $\ellP = \ellV := 256$.
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Define the notation $\optsqrt{\,\paramdot\,}$ as in \crossref{notation}.
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\introlist
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Define $\ItoLEBSP{} \typecolon (\ell \typecolon \Nat) \times \binaryrange{\ell} \rightarrow \bitseq{\ell}$
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as in \crossref{endian}, and similarly for
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@ -10950,6 +10956,8 @@ Let $\IsoMapG \typecolon \GroupIsoG \rightarrow \GroupG{}$ be the isogeny map gi
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\vspace{2ex}
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Let $\BlakeTwob{512} \typecolon \byteseq{16} \times \byteseqs \rightarrow \byteseq{\ell/8}$ be as defined in \crossref{concreteblake2}.
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Define the notation $\optsqrt{\,\paramdot\,}$ as in \crossref{notation}.
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\vspace{-0.25ex}
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Let $\BEOStoIP{}$ be as defined in \crossref{endian}.
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@ -14374,7 +14382,8 @@ Peter Newell's illustration of the Jubjub bird, from \cite{Carroll1902}.
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\item Refine the key components diagram in \crossref{addressesandkeys} to show that \Orchard
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\incomingViewingKeys include both $\DiversifierKey$ and $\InViewingKey$.
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} % nufive
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\item No changes before \NUFive.
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\item Give cross-references to \crossref{notation} where $\optsqrt{\,\paramdot\,}$ and
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$\possqrt{\,\paramdot\,}$ are used.
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\end{itemize}
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@ -16587,6 +16596,8 @@ curve arithmetic.
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\lsubsubsubsection{ctEdwards \lrarrow\ Montgomery conversion}{cctconversion}
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\vspace{-1ex}
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Define the notation $\possqrt{\,\paramdot\,}$ as in \crossref{notation}.
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Define $\CtEdwardsToMont \typecolon \AffineCtEdwardsJubjub \rightarrow \AffineMontJubjub$
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as follows:
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