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\begin{table*}\def\sw{2.5cm} |
\begin{table*}\def\sw{2.5cm} |
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\raggedright |
\raggedright |
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\begin{tabular}{l|ccccccccc} |
\begin{tabular}{lccccccccc} |
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\parbox{\sw}{Scheme (params) } |
\parbox{\sw}{Scheme (params) } |
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& $q$ & $b$ & $s$ & $r$ & $h$ & $c_0$ & $c_s$ & $c_v$ \\ |
& $q$ & $b$ & $s$ & $r$ & $h$ & $c_0$ & $c_s$ & $c_v$ \\ |
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\hline |
\hline |
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|
\multicolumn{4}{l}{\hskip 2cm Primitives} \\ |
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|
\hline |
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\parbox{\sw}{Lamport\cite{XXX}\\$(h,b)$} |
\parbox{\sw}{Lamport\cite{XXX}\\$(h,b)$} |
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& $1$ & $b$ & $bh$ & $2bh$ & $h$ & $2bh$ & $0$ & $bh$ \\ |
& $1$ & $b$ & $bh$ & $2bh$ & $h$ & $2bh$ & $0$ & $bh$ \\ |
|
\hline |
|
219 |
\parbox{\sw}{Merkle-Winternitz\cite{XXX} $(h,b,n)$ } |
\parbox{\sw}{Merkle-Winternitz\cite{XXX} $(h,b,n)$ } |
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& $1$ & $b$ & $\frac{bh}{n}+h$ & $h$ & $h$ & |
& $1$ & $b$ & $\frac{bh}{n}+h$ & $h$ & $h$ & |
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$2\frac{b}{n}(2^n-1)+1$ & $\frac{b}{n}(2^n-1)+1$ & |
$2\frac{b}{n}(2^n-1)+1$ & $\frac{b}{n}(2^n-1)+1$ & |
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$\frac{b}{n}(2^n-1)+1$ \\ |
$\frac{b}{n}(2^n-1)+1$ \\ |
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\hline |
\hline |
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|
\multicolumn{4}{l}{\hskip 2cm Derived schemes} \\ |
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|
\hline |
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\parbox{\sw}{Merkle hash tree \cite{XXX} |
\parbox{\sw}{Merkle hash tree \cite{XXX} |
227 |
% XXX check this again |
% XXX check this again |
228 |
($S',n$) } |
($S',n$) } |
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& ${2^n}q'$ & $b$ & $s'+r'+hn$ & $h$ & $h$ & |
& ${2^n}q'$ & $b$ & $s'+r'+hn$ & $h$ & $h$ & |
230 |
${2^n}c_0'+2^{n+1}-1$ & $c_s'+n$ & $c_v'+n$ \\ |
${2^n}c_0'+2^{n+1}-1$ & $c_s'+n$ & $c_v'+n$ \\ |
|
\hline |
|
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\parbox{\sw}{Key boosting $(S',N)$ } |
\parbox{\sw}{Key boosting $(S',N)$ } |
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& ${q'}^N$ & $b$ & $N(r'+s')$ & $r'$ & $h$ & |
& ${q'}^N$ & $b$ & $N(r'+s')$ & $r'$ & $h$ & |
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$c_0'$ & $N(c_0'+c_s')$ & $Nc_v$ \\ |
$c_0'$ & $N(c_0'+c_s')$ & $Nc_v$ \\ |