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Weak Arithmetic Completeness of Object-Oriented First-Order Assertion Networks

机译:面向对象的一阶断言网络的弱算术完整性

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We present a completeness proof of the inductive assertion method for object-oriented programs extended with auxiliary variables. The class of programs considered are assumed to compute over structures which include the standard interpretation of Presburger arithmetic. Further, the assertion language is first-order, i.e., quantification only ranges over basic types like that of the natural numbers, Boolean and Object.
机译:我们为带有辅助变量的面向对象程序提供归纳断言方法的完整性证明。假定所考虑的程序类别是在包含Presburger算术标准解释的结构上计算的。此外,断言语言是一阶的,即,量化仅覆盖基本类型,例如自然数,布尔值和对象的基本类型。

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