No, the theorem by Fisher, Lynch, and Patterson (FLP) proved that a consensus algorithm has to make random choices in order to be aBFT. That’s why hashgraph makes random choices within the algorithm. As do all aBFT consensus algorithms.
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Articles in this section
- How much bandwidth overhead does gossip about gossip add to messages?
- Have any non-Carnegie Mellon professors or academics verified hashgraph as asynchronous Byzantine fault tolerant (ABFT)?
- Who generates the timestamp on a transaction?
- What is 'gossip about gossip and 'virtual voting'?
- Why was hashgraph invented?
- Is the hashgraph consensus algorithm patented?
- How can hashgraph deliver consensus without proof-of-work?
- How efficient is the hashgraph consensus algorithm?
- Does the FLP theorem say aBFT consensus is impossible?
- Where can I find more information about the hashgraph Coq proof?
