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Sound and Complete Axiomatization of Trace Semantics for Probabilistic Systems

机译:概率系统的痕量语义的健全和完全公理化

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We present a sound and complete axiomatization of finite complete trace semantics for generative probabilistic transition systems. Our approach is coalgebraic, which opens the door to axiomatize other types of systems. In order to prove soundness and completeness, we employ determinization and show that coalgebraic traces can be recovered via determinization, a result interesting in itself. The approach is also applicable to labelled transition systems, for which we can recover the known axiomatization of trace semantics (work of Rabinovich).
机译:我们为生成概率转换系统提出了有限的完整跟踪语义的合理且完整的公理化方法。我们的方法是Coalgebraic,这为公理其他类型的系统打开了大门。为了证明稳健性和完整性,我们采用确定化方法,并证明可以通过确定性恢复成对的代数迹,这一结果本身很有趣。该方法也适用于标记的过渡系统,为此我们可以恢复已知的跟踪语义公理化(Rabinovich的工作)。

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