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| set-theoretic foundation of parametric polymorphism and subtyping | |
| Castagna Giuseppe; Xu Zhiwu | |
| 2011 | |
| 会议名称 | 16th ACM SIGPLAN International Conference on Functional Programming, ICFP'11 |
| 会议录名称 | Proceedings of the ACM SIGPLAN International Conference on Functional Programming, ICFP |
| 页码 | 94-106 |
| 会议日期 | September |
| 会议地点 | Tokyo, Japan |
| 收录类别 | EI ; SCI |
| ISSN | 1523-2867 |
| ISBN | 9781450308656 |
| 部门归属 | (1) CNRS Laboratoire Preuves Programmes et Systèmes Univ. Paris Diderot Sorbonne Paris Cité Paris France; (2) State Key Laboratory of Computer Science Institute of Software Chinese Academy of Science Beijing China |
| 摘要 | We define and study parametric polymorphism for a type system with recursive, product, union, intersection, negation, and function types. We first recall why the definition of such a system was considered hard-when not impossible-and then present the main ideas at the basis of our solution. In particular, we introduce the notion of "convexity" on which our solution is built up and discuss its connections with parametricity as defined by Reynolds to whose study our work sheds new light. Copyright © 2011 ACM.; We define and study parametric polymorphism for a type system with recursive, product, union, intersection, negation, and function types. We first recall why the definition of such a system was considered hard-when not impossible-and then present the main ideas at the basis of our solution. In particular, we introduce the notion of "convexity" on which our solution is built up and discuss its connections with parametricity as defined by Reynolds to whose study our work sheds new light. Copyright © 2011 ACM. |
| 关键词 | Computer Programming Languages Recursive Functions |
| 主办者 | ACM SIGPLAN |
| 学科领域 | Computer Science |
| 语种 | 英语 |
| WOS记录号 | WOS:000297632700010 |
| 引用统计 | |
| 内容类型 | 会议论文 |
| URI标识 | http://ir.iscas.ac.cn/handle/311060/16197 |
| 专题 | 中国科学院软件研究所 |
| 推荐引用方式 GB/T 7714 | Castagna Giuseppe,Xu Zhiwu. set-theoretic foundation of parametric polymorphism and subtyping[C],2011:94-106. |
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