Abstract

We study the Byzantine lattice agreement (BLA) problem in asynchronous distributed message passing systems. In the BLA problem, each process proposes a value from a join semi-lattice and needs to output a value also in the lattice such that all output values of correct processes lie on a chain despite the presence of Byzantine processes. We present an algorithm for this problem with round complexity of O(log⁡f)O(\log f) which tolerates f<n5f < \frac{n}{5} Byzantine failures in the asynchronous setting without digital signatures, where nn is the number of processes. We also show how this algorithm can be modified to work in the authenticated setting (i.e., with digital signatures) to tolerate f<n3f < \frac{n}{3} Byzantine failures.

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