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Automated representation changing for problem solving and electronic CAD

机译:自动更改表示以解决问题和电子CAD

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Abstract: Structured top-down design can be viewed as a process of iterative step-wise representation changes wherein an initial specification passes through several levels of increasingly concrete representations. When viewed this way, many of the goals and difficulties of hardware CAD are strikingly similar to those addressed by the branch of AI problem solving known as `Problem Reformulation.' Our principal aim is to provide a common mathematical setting to the two disciplines and then to exploit problem reformulation results in the design and implementation of a CAD system that can reason about VLSI design as representational change. The CAD system builds on one that has a proof assistant at its core, so that circuits designed in the system are pre-verified. High-level design knowledge is captured by algebraic models; refinement transformations between levels and optimizing and partitioning functions within a level are algebraic homomorphisms. The use of algebra throughout allows us to add different kinds and levels of reasoning to the theorem prover without a loss of mathematical soundness. The formalization of the `design as representation change' idea involves bringing together various strands in abstract algebra, artificial intelligence, and formal methods for system design. In this paper we describe the algebraic background and give examples and results of this kind of analysis in artificial intelligence and multi-layered hardware description. !15
机译:摘要:结构化的自上而下的设计可以看作是迭代的逐步表示更改的过程,其中初始规范经过了越来越具体的表示的多个级别。当以这种方式来看时,硬件CAD的许多目标和困难与AI问题解决(称为“问题重构”)分支所解决的目标和困难非常相似。我们的主要目标是为这两个学科提供通用的数学设置,然后在CAD系统的设计和实现中利用问题的重新形成结果,这些结果可以将VLSI设计推论为代表性变更。 CAD系统建立在一个以证明助手为核心的系统上,因此可以对系统中设计的电路进行预验证。代数模型可以捕获高级设计知识;级别之间的细化转换以及级别内的优化和划分功能是代数同态。代数的使用使我们能够向定理证明者增加不同种类和层次的推理,而不会损失数学上的稳健性。 “将设计作为表示形式更改”的想法的形式化涉及将抽象代数,人工智能和系统设计的形式方法中的各个部分组合在一起。在本文中,我们描述了代数背景,并在人工智能和多层硬件描述中给出了此类分析的示例和结果。 !15

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