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report/src/sections/06-results.tex

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@@ -55,8 +55,8 @@ \subsection{Shuffle security}\label{subsec:Shuffle-security}
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We can see that the bigger the shuffle size $\ell$ is, the less honest shuffles are necessary to make the shuffle secure.
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In Ethereum, each shuffling phase is limited to 8,192 shuffles, meaning that the maximum number of honest shuffles that can be used is 8,192.
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Therefore, the results of the experiment find $T_H=T-\beta$.
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$T_H$~is how many of the $T$ shuffles available during the shuffling phase are needed to be honest.
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Therefore, the results of the experiment find $Q_H=Q-\beta$.
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$Q_H$~is how many of the $Q$ shuffles available during the shuffling phase are needed to be honest.
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The rest is, therefore, the maximum number of dishonest shuffles allowed,~$\beta$.
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We also see that the bigger the shuffle size, the narrower the standard deviation gets.
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