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Byzantine consensus is Θ (n2): the Dolev-Reischuk bound is tight even in partial synchrony!

, , , , , , and . Distributed Comput., 37 (2): 89-119 (June 2024)

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Byzantine consensus is Θ (n2): the Dolev-Reischuk bound is tight even in partial synchrony!, , , , , , and . Distributed Comput., 37 (2): 89-119 (June 2024)Byzantine Consensus Is Θ(n²): The Dolev-Reischuk Bound Is Tight Even in Partial Synchrony!, , , , , , and . DISC, volume 246 of LIPIcs, page 14:1-14:21. Schloss Dagstuhl - Leibniz-Zentrum für Informatik, (2022)Byzantine Consensus is Θ(n^2): The Dolev-Reischuk Bound is Tight even in Partial Synchrony! Extended Version., , , , , , and . CoRR, (2022)Error-Free Near-Optimal Validated Agreement., , , , , , and . CoRR, (2024)The PACE 2019 Parameterized Algorithms and Computational Experiments Challenge: The Fourth Iteration (Invited Paper)., , and . IPEC, volume 148 of LIPIcs, page 25:1-25:23. Schloss Dagstuhl - Leibniz-Zentrum für Informatik, (2019)Egalitarian Price of Fairness for Indivisible Goods., , and . PRICAI (1), volume 14325 of Lecture Notes in Computer Science, page 23-28. Springer, (2022)DARE to Agree: Byzantine Agreement With Optimal Resilience and Adaptive Communication., , , , , and . PODC, page 145-156. ACM, (2024)