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Define 1..N notation.
Signed-off-by: Daira Hopwood <daira@jacaranda.org>
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@ -271,6 +271,11 @@ a few differently-sized fields.}
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$\Leading{k}(x)$, where $k$ is an integer and $x$ is a bit sequence, returns
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the leading (initial) $k$ bits of its input.
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The notation $1..\mathrm{N}$, used as a subscript, means the sequence of values
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with indices $1$ through $\mathrm{N}$ inclusive. For example,
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$\AuthPublicNew{\mathrm{1}..\NNew}$ means the sequence $[\AuthPublicNew{\mathrm{1}},
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\AuthPublicNew{\mathrm{2}}, ...\;\AuthPublicNew{\NNew}]$.
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\subsection{Cryptographic Functions}
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$\CRH$ is a collision-resistant hash function. In \Zcash, the $\SHAName$ function
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