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  1. For any m and d, if there are at most m traitors and the subgraph of loyal generals has diameter d, then Algorithm SM(m + d - 1) (with the above modification) solves the Byzantine Generals Problem. PROOF. The proof is quite similar to that of Theorem 2 and is just sketched here.

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  2. The Byzantine Generals Problem. Leslie Lamport , Robert Shostak , Marshall Pease. ACM Transactions on Programming Languages and Systems | July 1982 , pp. 382-401. Download BibTex. I have long felt that, because it was posed as a cute problem about philosophers seated around a table, Dijkstra’s dining philosopher’s problem received much more ...

    • Leslie Lamport, Robert Shostak, Marshall Pease
    • 1982
  3. The Byzantine Generals Problem. Authors: Leslie Lamport. , Robert Shostak. , Marshall Pease. Authors Info & Claims. ACM Transactions on Programming Languages and Systems Volume 4 Issue 3 pp 382–401 https://doi.org/10.1145/357172.357176. Published: 01 July 1982 Publication History. 4,186. 28,006. Metrics. Total Citations 4,186.

    • Leslie Lamport, Robert Shostak, Marshall Pease
    • 1982
  4. Byzantine generals problem. A simplified version “A commanding general sends an order to his n-1 lieutenant generals such that IC1. All loyal lieutenants obey the same order. IC2. If the commanding general is loyal, then every loyal lieutenant obeys the order he sends.”. What is the byzantine generals problem. IC1.

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  5. Leslie Lamport. Turing Award. Paxos, Lamport Clocks, LaTex... Robert Shostak. PhD at Harvard. Entrepreneur. Marshall Pease. Reinvented & Re-branded many times... 1978. Lamport claims to have first discovered Byzantine faults. The Implementation of Reliable Distributed Multiprocess System. 1980. Lamport adds cryptographic solution.

  6. The Byzantine generals problem. L Lamport, R Shostak, M Pease. Concurrency: the works of leslie lamport, ... Concurrency: the works of leslie lamport, 171-178, 2019.

  7. The Weak Byzantine Generals Problem L. LAMPORT SRI International, Menlo Park, Califorma Abstract The Byzantine Generals Problem requires processes to reach agreement upon a value even though some of them may fad. It is weakened by allowing them to agree upon an "incorrect" value if a failure occurs.

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