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Lecture notes in computer science

Unconditional Byzantine Agreement and Multi-party Computation Secure against Dishonest Minorities from Scratch

Matthias Fitzi, Nicolas Gisin, Ueli M. Maurer, Oliver von Rotz

Published Jan 1, 2002• 40 citations
Publisher
DOI
10.1007/3-540-46035-7_32

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Unconditional Byzantine Agreement and Multi-Party Computation Secure Against Dishonest Minorities from Scratch

Matthias Fitzi, Nicolas Gisin, Ueli M. Maurer +1 more

Abstract. It is well-known that n players, connected only by pairwise secure channels, can achieve unconditional broadcast if and only if the number t of cheaters satisfies t < n/3. In this paper, we show that this bound can be improved — at the sole price that the adversary can prevent successful completion of the protocol, but in which case all players will have agreement about this fact. Moreover, a first time slot during which the adversary forgets to cheat can be reliably detected and exploited in order to allow for future broadcasts with t < n/2. This even allows for secure multi-party computation with t < n/2 after the first detection of such a time slot.

•Jan 1, 2002•7 citations
Abstract. It is well-known that n players, connected only by pairwise secure channels, can achieve unconditional broadcast if and only if the number t of cheaters satisfies t < n/3. In this paper, we show that this bound can be improved — at the sole price that the adversary can prevent successful completion of the protocol, but in which case all players will have agreement about this fact. Moreover, a first time slot during which the adversary forgets to cheat can be reliably detected and exploited in order to allow for future broadcasts with t < n/2. This even allows for secure multi-party computation with t < n/2 after the first detection of such a time slot.