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index c8e7019..73a748a 100644 --- a/pdf/grandpa.tex +++ b/pdf/grandpa.tex @@ -501,7 +501,7 @@ For (b), combining (a) and Lemma \ref{lem:timings} (iii), we have that any hones Suppose that $t_r \geq \GST$, the primary $v$ of round $r$ is honest and no vote has more than $f$ Byzantine voters. Let $B=E_{r-1,v,t_{v,r}}$ be the block $v$ broadcasts if it is not final. Then every honest prevoter prevotes for the best chain including $B$ and all honest voter finalise $B$ by time $t_r+6T$. \end{lemma} -\begin{proof} By Lemma \ref{lem:timings} and our network assumptions, no honest voter prevotes before time $t_r+2T \geq t_{r,v}+2T$ and so at this time, they will have seen all prevotes and precommits seen by $v$ at $t_{r,v}$ and the block $B$ if $v$ broadcast it then. By Lemma \ref{lem:message-monotonicity-completed-estimate}, any honest voter $v'$ has $E_{r-1,v'} \leq B \leq g(V_{r-1,v}$ then. +\begin{proof} By Lemma \ref{lem:timings} and our network assumptions, no honest voter prevotes before time $t_r+2T \geq t_{r,v}+2T$ and so at this time, they will have seen all prevotes and precommits seen by $v$ at $t_{r,v}$ and the block $B$ if $v$ broadcast it then. By Lemma \ref{lem:message-monotonicity-completed-estimate}, any honest voter $v'$ has $E_{r-1,v'} \leq B \leq g(V_{r-1,v})$ then. So if the primary broadcast $B$, then $v'$ prevotes for the best chain including $B$. If the primary did not broadcast $B$, then they finalise it. By Corollary \ref{cor:overestimate-final}, it must be that $E_{r-1,v'} \geq B$ and so $E_{r-1,v'}=B$ and so in this case $v'$ also prevotes for the best chain including $B$. @@ -771,6 +771,49 @@ If $h < 3f+1$ and $s_r=0$, then every $v \in S'$ locks only $B$. But then all su Crucially note that $h$ depends only on $S$, which is determined when $4f+1$ voters call the common coin and before it is flipped. Thus $s_r$ is independent of $h$. If $h < 3f+1$ then $s_r=0$ with probability $1/2$ and if $h \geq 3f+1$ then $s_r=1$ with probability $1/2$. So with probability $1/2$, we have either both $h < 3f+1$ and $s_r=0$ or both $h \geq 3f+1$ and $s_r=1$. Thus with probability at least $1/2$, we finalise $B'$ or $B''$ before the next round after $r+1$ when $s_r=1$. \end{proof} +\section{Optimized version of GRANDPA} + + There are a few ways we can optimise the GRANDPA protocol. + Firstly, a participant that is offline for many rounds should be able to catch up to the latest round by only seeing recent messages. + Secdondly, we shouldn't need to actively use many rounds worth of votes, only needing old rounds for challenges for accoiuntable safety and not finalising blocks. + Thirdly, We should wait $2T$ as little as possible. Conversely if communication is faster than block production, we shouldn't be running many rounds before a new block arrives. + + To achieve this, we need to have mpre complicated conditions for when to perform each step of the protocol. Here is the resulting protocol: + + To enter a round $r$, $v$ needs that round $r-1$ is completable and that $E_{r-2,v}$ is finalised. + If $v$ sees messages that give this for a future round $r$, even if $v$ are not in round $r-1$, $v$ jumps straight to round $r$. + (when checking this condition, for the finalisation, we need to relax not finalising using precommits from future rounds to all rounds $< r$). + + \noindent \fbox{\parbox{6.3in}{ + \begin{enumerate} + \item If $v$ is the primary, it broadcast $E_{r-1,v}$ at the start time $t_{r,v}$ + + \item We prevote when one of the folowing conditions tells us to. + \begin{itemize} + \item[(i)] If it is impossible for $V_{r-1,v}$ to have a supermajority for any children of $E_{r-1,v}$, then $v$ prevotes for the best chain containing $E_{r-1,v}$ + \item[(ii)] If $v$ has recieved $B$ from the primary, $v$ prevotes for the head of the best chain containing $B$ as soon as one of the following holds: + + \begin{itemize} + \item[(a)] $g(v_{r-1,v}) \geq B \geq E_{r-1,v}$ + \item[(b)] The best chain containing $B$ is also the best chain containing $E_{r-1,v}$ + (equivalently if we evaluate the best chain containing the eariler of the two blocks, then it contains the other) + \end{itemize} + \item[(iii)] If round $r$ is completable and $E_{r,v} \geq E_{r-1,v}$, then we prevote for $E_{r,v}$. + \item[(iv)] if we have reached time $t_{r,v}+2T$ then if we have not recieved a message from the primary or (ii) (a) does not hold, then $v$ prevotes for the head of best chain containing $E_{r-1,v}$ anyway. + \end{itemize} + + \item After prevoting, we wait until $g(V_{r,v}) \geq E_{r-1,v}$, then when one of the following holds, we precommit $g(V_{r,v})$ + \begin{itemize} + \item[(i)] if round $r$ is completable + \item[(ii)] if $v$ has seen a child of the last finalised block and it is impossible for $V_{r,v}$ to have a supermajority for any child of $g(V_{r,v})$ . + \item[(iii)] If $v$ has seen a child of the last finalised block and we have reached time $t_{r,v}+4T$. + \end{itemize} + \end{enumerate} + }} + + We claim that all results we proved about the protocol described in section ? apply to this protocol. the stronger properties this satisifies are that $v$ does not need to store votes from before round $r-1$ (except to answer challenges for accountable safety, which should be rare) and that if we have seen no descendants of the last finalised block, we pause until we do. + + \bibliography{grandpa} -\end{document} +\end{document} \ No newline at end of file