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      A Scheme for Defining Partial Higher-Order Functions by Recursion

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      proceedings-article
      3rd Irish Workshop on Formal Methods (IWFM)
      Formal Methods
      1st - 2nd July 1999
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            Abstract

            This paper describes a scheme for defining partial higher-order functions as the least fixed points of monotone functionals. The scheme can be used to define both single functions by recursion and systems of functions by mutual recursion. The scheme is implemented in the IMPS Interactive Mathematical Proof System. The IMPS implementation includes an automatic syntactic check for monotonicity that succeeds for many common recursive definitions.

            Content

            Author and article information

            Contributors
            Conference
            July 1999
            July 1999
            : 1-13
            Affiliations
            [0001]St. Cloud State University

            St. Cloud, Minnesota, USA
            Article
            10.14236/ewic/IWFM1999.5
            04fbb937-5b8d-4cf5-988b-d2a693b93042
            © William M. Farmer. Published by BCS Learning and Development Ltd. 3rd Irish Workshop on Formal Methods

            This work is licensed under a Creative Commons Attribution 4.0 Unported License. To view a copy of this license, visit http://creativecommons.org/licenses/by/4.0/

            3rd Irish Workshop on Formal Methods
            IWFM
            3
            Galway, Ireland
            1st - 2nd July 1999
            Electronic Workshops in Computing (eWiC)
            Formal Methods
            History
            Product

            1477-9358 BCS Learning & Development

            Self URI (article page): https://www.scienceopen.com/hosted-document?doi=10.14236/ewic/IWFM1999.5
            Self URI (journal page): https://ewic.bcs.org/
            Categories
            Electronic Workshops in Computing

            Applied computer science,Computer science,Security & Cryptology,Graphics & Multimedia design,General computer science,Human-computer-interaction

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