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Dependent Type System with Subtyping(I) Type Level Transitivity Elimination

机译:具有子类型的从属类型系统(I)类型级别的传递性消除

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摘要

Dependent type systems are the basis of many proof development environments. In Aspinall and Compagnoni's paper, a systemλP_≤ is proposed as a subtyping extension of the first order dependent type system λP(also called λ∏). ΛP_≤has nice meta-theoretic properties including subject reduction and decidability. In this article, we give a reformulation of λP_≤, called λ∏_≤. The advantages ofλ∏_≤ include: type level transitivity elimination property and pretype-based Subtyping system. These features considerably facilitate the meta-theoretical study and further Extensions of this system.
机译:从属类型系统是许多证明开发环境的基础。在Aspinall和Compagnoni的论文中,提出了一个系统λP_≤作为一阶依赖类型系统λP(也称为λ∏)的子类型扩展。 ΛP_≤具有良好的元理论属性,包括主题约简和可判定性。在本文中,我们重新定义了λP_≤,称为λ∏_≤。 λ∏≤的优点包括:类型级别的传递性消除属性和基于预类型的子类型系统。这些功能大大促进了元理论的研究和对该系统的进一步扩展。

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