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Symbolic Computation in Maude: Some Tapas

机译:Maude的象征性计算:一些小吃

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Programming in Maude is executable mathematical modeling. Your mathematical model is the code you execute. Both deterministic systems, specified equationally as so-called functional modules and concurrent ones, specified in rewriting logic as system modules, are mathematically modeled and programmed this way. But rewriting logic is also a logical framework in which many different logics can be naturally represented. And one would like not only to execute these models, but to reason about them at a high level. For this, symbolic methods that can automate much of the reasoning are crucial. Many of them are actually supported by Maude itself or by some of its tools. These methods are very general: they apply not just to Maude, but to many other logics, languages and tools. This paper presents some tapas about these Maude-based symbolic methods in an informal way to make it easy for many other people to learn about, and benefit from, them.
机译:Maude中的编程是可执行的数学建模。 您的数学模型是您执行的代码。 在数学上建模和编程,在将逻辑中指定的所谓功能模块和并发逻辑中指定的所谓功能模块和并发系统的确定性系统在数学上进行了数学建模和编程。 但重写逻辑也是一个逻辑框架,其中许多不同的逻辑可以自然地表示。 而且不仅希望执行这些模型,而且在高水平的原因上推理它们。 为此,可以自动化大部分推理的符号方法至关重要。 他们中的许多人实际上是由Maude本身或其一些工具支持的。 这些方法非常普遍:它们不仅适用于Maude,而且适用于许多其他逻辑,语言和工具。 本文以非正式的方式介绍了一些关于基于Maude的符号方法的小吃,使许多其他人能够轻松了解,并从中获益。

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