mirror of https://github.com/zcash/zips.git
Cosmetics.
Signed-off-by: Daira Hopwood <daira@jacaranda.org>
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@ -13279,6 +13279,7 @@ $\EquihashGen{}$ is instantiated in \crossref{equihashgen}.
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Define $\ItoBEBSP{} \typecolon (\ell \typecolon \Nat) \times \binaryrange{\ell} \rightarrow \bitseq{\ell}$
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Define $\ItoBEBSP{} \typecolon (\ell \typecolon \Nat) \times \binaryrange{\ell} \rightarrow \bitseq{\ell}$
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as in \crossref{endian}.
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as in \crossref{endian}.
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\introsection
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A \defining{\validEquihashSolution} is then a sequence $i \typecolon \range{1}{N}^{2^k}$ that
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A \defining{\validEquihashSolution} is then a sequence $i \typecolon \range{1}{N}^{2^k}$ that
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satisfies the following conditions:
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satisfies the following conditions:
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@ -13286,7 +13287,6 @@ satisfies the following conditions:
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$\vxor{j=1}{2^k} X_{i_j} = 0$.
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$\vxor{j=1}{2^k} X_{i_j} = 0$.
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\callout{}{Algorithm Binding conditions}
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\callout{}{Algorithm Binding conditions}
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\introlist
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\begin{itemize}
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\begin{itemize}
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\item For all $r \in \range{1}{k\!-\!1}$, for all $w \in \binaryrange{k-r}:
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\item For all $r \in \range{1}{k\!-\!1}$, for all $w \in \binaryrange{k-r}:
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\smash{\vxor{j=1}{2^r}} X_{i_{w \mult \scalebox{0.65}[0.6]{$2^r$} + j}}$ has $\frac{n \mult r}{k+1}$ leading zeros; and
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\smash{\vxor{j=1}{2^r}} X_{i_{w \mult \scalebox{0.65}[0.6]{$2^r$} + j}}$ has $\frac{n \mult r}{k+1}$ leading zeros; and
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