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More bibliography
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@article{CasperCBC,
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title={Casper the Friendly Ghost: A “Correct-by-Construction” Blockchain Consensus Protocol},
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author={Zamfir,Vlad},
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journal={},
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year={2017},
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url={https://github.com/ethereum/research/blob/master/papers/CasperTFG/CasperTFG.pdf}
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}
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}
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@article{BitcoinBA,
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title={Anonymous byzantine consensus from moderately-hard puzzles: A model for bitcoin},
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author={Miller, Andrew and LaViola Jr, Joseph J},
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url={https://nakamotoinstitute.org/research/anonymous-byzantine-consensus/}
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year={2014}
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}
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@inproceedings{Discoin,
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title={Bitcoin meets strong consistency},
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author={Decker, Christian and Seidel, Jochen and Wattenhofer, Roger},
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booktitle={Proceedings of the 17th International Conference on Distributed Computing and Networking},
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pages={13},
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year={2016},
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organization={ACM},
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url={https://arxiv.org/abs/1412.7935}
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}
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@article{SCP,
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title={SCP: A Computationally-Scalable Byzantine Consensus Protocol For Blockchains.},
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author={Luu, Loi and Narayanan, Viswesh and Baweja, Kunal and Zheng, Chaodong and Gilbert, Seth and Saxena, Prateek},
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journal={IACR Cryptology ePrint Archive},
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volume={2015},
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pages={1168},
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year={2015},
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url={https://www.weusecoins.com/assets/pdf/library/SCP%20-%20%20A%20Computationally-Scalable%20Byzantine.pdf}
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}
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\subsection{1/5 BFT finality gadget using a common coin}
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In this section, we will assume the asynchronous gossip network model. By the previous impossibility result, we will need to use randomness to get a finality gadget in this model. We assume that we have access to a common coin protocol.
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For every vote, We have $n$ voters , at most $f$ of which are Byzantine and $n = 5f+1$. For a voter $v$, Let $V_{r,v}$, $C_{r,v}$ be the set of prevotes and precommits from round $r$ that $v$ has seen.
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\begin{enumerate}
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