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6
Concurrent Systems/notes/6 - Atomicity.md
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@ -30,4 +30,8 @@ $\hat{H}$ is linearizable if $\hat{H}|_{X}$ is linearizable, for all X in H
(it is good to linearize complex traces) (it is good to linearize complex traces)
For all X, let $\hat{S}_{X}$ be a linearization of $\hat{H}_{X}$ For all X, let $\hat{S}_{X}$ be a linearization of $\hat{H}_{X}$
- $\hat{S}_{X} def$ - $\hat{S}_{X}$ defines a total order on the operations on X (call it $\to_{X}$)
Let $\to$ denote $\to_{H} \cup \bigcup_{X \in H} \to _{X}$
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