Studying the ML Module System in HOL

E. Gunter, S. Maharaj
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引用次数: 29

Abstract

In an earlier project of VanInwegen and Gunter, the dynamic semantics of the Core of Standard ML (SML) was encoded in the HOL theorem-prover. We extend this by adding the dynamic Module system. We then develop a possible dynamic semantics for a Module system with higher order functors and projections and discuss how we use these to prove that evaluation in the proposed system is a conservative extension, in an appropiate sense, of evaluation in the SML Module system.
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HOL中ML模块系统的研究
在VanInwegen和Gunter的早期项目中,标准ML (SML)核心的动态语义被编码在HOL定理证明器中。我们通过添加动态模块系统来扩展它。然后,我们为具有高阶函子和投影的模块系统开发了一种可能的动态语义,并讨论了如何使用这些语义来证明所提出系统中的求值在适当意义上是SML模块系统中求值的保守扩展。
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