On the Formal Semantics of MiniMaple and its Specification Language

M. Khan
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引用次数: 2

Abstract

In this paper, we give a definition of the formal (denotational) semantics of MiniMaple (a substantial subset of a widely used computer algebra system Maple with slight modifications) and its specification language. Defining the formal semantics of MiniMaple and its specification language is rather a challenging task as these support non-standard types of objects, e.g. symbols, unions and polynomials, and additional predicates and functions, e.g. runtime type tests etc. Furthermore, the specification language also supports logical and sequence quantifiers and numeric quantifiers with a logical condition (property) to quantify a filtered range of values. This semantics is defined as a pre-requisite of a verification calculus which we are currently developing. The verification conditions generated by the verification calculus must be sound w.r.t. defined formal semantics.
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论minimapple的形式语义及其规范语言
在本文中,我们给出了minimapple(一个广泛使用的计算机代数系统Maple的实质性子集,稍加修改)的形式(指称)语义及其规范语言的定义。定义minimapple及其规范语言的形式语义是一项相当具有挑战性的任务,因为它们支持非标准类型的对象,例如符号、联合和多项式,以及额外的谓词和函数,例如运行时类型测试等。此外,规范语言还支持逻辑和序列量词以及带有逻辑条件(属性)的数字量词,以量化经过筛选的值范围。这个语义被定义为我们目前正在开发的验证演算的先决条件。由验证演算生成的验证条件必须是可靠的w.r.t.定义的形式语义。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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