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The Approximate Correctness of Systems Based on δ-bisimulation

机译:基于δ-双仿真的系统的近似正确性

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The correctness of system is an important attribute to quantify the quality. δ -bisimulation based on complete lattices have been proposed to generalize the classical bisimulation. To analyze the implementations of system approximates its specification step by step, the infinite evolution mechanism of δ -bisimulation is established. Firstly, the relations between the implementations and specification under δ -bisimulation are analyzed, δ -limit bisimulation is defined and some examples of δ -limit bisimulations are given. Then, δ -bisimulation limit is proposed to state the specification is the limit of implementations. Some algebraical properties of δ -bisimulation limit are proved. Finally, in order to use the flexible hierarchic development and modular design methods to archive the limit, the continuous of δ -bisimulation limit under various combinators are showed.
机译:系统的正确性是量化质量的重要属性。提出了基于完全晶格的δ-双仿真,以推广经典的双仿真。为了逐步分析系统逼近其规格的实现,建立了δ-双仿真的无限演化机理。首先,分析了δ-双模拟下实现与规范之间的关系,定义了δ-极限双模拟,并给出了δ-极限双模拟的一些例子。然后,提出了δ-双仿真极限来说明规格是实现的极限。证明了δ-双仿真极限的一些代数性质。最后,为了使用灵活的分层开发方法和模块化设计方法来存储极限值,给出了各种组合器下δ-双模拟极限的连续性。

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