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Update on Overleaf.

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Benjamin Loison
2023-06-22 14:44:49 +00:00
committed by node
parent ca50dc5679
commit c2d6f51e35
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ccs-body.tex
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@@ -306,7 +306,7 @@ The main idea of their solution is \emph{(i)} to attach increasing weights $W_\
\centering \centering
\begin{tabular}{cllllcccccr} \begin{tabular}{cllllcccccr}
\toprule \toprule
& \textbf{BTC Full} & \textbf{BTC SPV} & \textbf{Ethereum} & \textbf{Superblock NIPoPows} & \textbf{FlyClient} & \textbf{Mining in Log. Space} & This work \\ & \textbf{BTC Full} & \textbf{BTC SPV} & \textbf{Ethereum (before The Merge)} & \textbf{Superblock NIPoPows} & \textbf{FlyClient} & \textbf{Mining in Log. Space} & This work \\
\midrule \midrule
\textbf{Prover storage} & $n(c+\delta)$ & $nc + log(\delta)$ & $nc + k\delta + a$ & $nc + k\delta + a$ & $nc + k\delta + a$ & $\polylog(n)c + k\delta + a$ & ? \\ \textbf{Prover storage} & $n(c+\delta)$ & $nc + log(\delta)$ & $nc + k\delta + a$ & $nc + k\delta + a$ & $nc + k\delta + a$ & $\polylog(n)c + k\delta + a$ & ? \\
\textbf{Communication} & $n(c+\delta)$ & $nc + log(\delta)$ & $nc + k\delta + a$ & $\polylog(n)c + k\delta + a$ & $\polylog(n)c + k\delta + a$ & $\polylog(n)c + k \delta + a$ & ? \\ \textbf{Communication} & $n(c+\delta)$ & $nc + log(\delta)$ & $nc + k\delta + a$ & $\polylog(n)c + k\delta + a$ & $\polylog(n)c + k\delta + a$ & $\polylog(n)c + k \delta + a$ & ? \\