vault backup: 2025-04-01 08:39:49
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@ -24,4 +24,11 @@ Let's consider binary consensus implemented by an algorithm A by using base obje
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A configuration C obtained during the execution of all A is called:
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- **v-valent** if $S_A(C)$ decides v, for every $S_A$
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- **monovalent**, if there exists $v \in \{0,1\}$ s.t. C is v-valent
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- **bivalent**, otherwise.
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- **bivalent**, otherwise.
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### Fundamental theorem
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If A wait-free implements binary consensus for n processes, then there exists a bivalent initial configuration.
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*Proof:*
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![[Pasted image 20250401083747.png]]
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