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Chasing Bottoms A Case Study in Program Verification in the Presence of Partial and Infinite Values (2004)  (Make Corrections)  (3 citations)
Nils Anders Danielsson, Patrik Jansson
Proceedings of the 7th International Conference on Mathematics of Program Construction, MPC



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Careful reasoning about Haskell programs - exploring lifted function and pair types.

Abstract: This work is a case study in program verification: We have written a simple parser and a corresponding pretty-printer in a nonstrict functional programming language with lifted pairs and functions (Haskell). A natural aim is to prove that the programs are, in some sense, each other's inverses. The presence of partial and infinite values in the domains makes this exercise interesting, and having lifted types adds an extra spice to the task. We have tackled the problem in different ways, and this ... (Update)

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BibTeX entry:   (Update)

Danielsson, N., Jansson, P.: Chasing Bottoms: A Case Study in Program Verification in the Presence of Partial and Infinite Values, in: Proceedings of the 7th International Conference on Mathematics of Program Construction, vol. 3125 of Lecture Notes in Computer Science, Springer, Stirling, Scotland, July 2004. http://citeseer.ist.psu.edu/danielsson04chasing.html   More

@inproceedings{ danielssonjansson04:chasingbottoms,
  author =       {Nils Anders Danielsson and Patrik Jansson},
  title =        {Chasing Bottoms, A Case Study in Program
                  Verification in the Presence of Partial and Infinite
                  Values},
  booktitle =    {Proceedings of the 7th International Conference on
                  Mathematics of Program Construction, {MPC} 2004},
  pages =        {85--109},
  year =         {2004},
  editor =       {Dexter Kozen},
  volume =       {3125},
  series =       {{LNCS}},
  month =        jul,
  publisher =    {Springer-Verlag},
  url =          {citeseer.ist.psu.edu/danielsson04chasing.html},
  url =          {http://www.cs.chalmers.se/~nad/publications/danielsson-jansson-mpc2004.html} }
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1   Monadic corecursion { de nition (context) - Pardo - 2000

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