Functional and Constraint Logic Programming, 18th by Santiago Escobar

By Santiago Escobar

This ebook constitutes the completely refereed post-conference complaints of the 18th foreign Workshop on sensible and Constraint good judgment Programming, WFLP 2009, held in Brasilia, Brazil, in June 2009 as a part of RDP 2009, the Federated convention on Rewriting, Deduction, and Programming. The nine revised complete papers provided including 2 invited papers have been conscientiously reviewed and chosen from 14 preliminary workshop contributions. The papers hide present examine in all parts of practical and constraint common sense programming together with usual components of curiosity, akin to foundational matters, language layout, implementation, transformation and research, software program engineering, integration of paradigms, and purposes.

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Extra resources for Functional and Constraint Logic Programming, 18th International Workshop, WFLP 2009, Brasilia, Brazil, June 28, 2009, Revised Selected Papers

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In this context, we anticipate antipatterns [16] to provide a useful constrained strategy tool. Let us finally remark that strategies are currently defined using ML-like functional languages in theorem provers like Coq, HOL or Isabelle. This work is a first step to allow for a constraint based family of strategy languages in a constraint programming style. References 1. : Logic Programming with Focusing Proofs in Linear Logic. Journal of Logic and Computation 2(3), 297–347 (1992) 2. : Term Rewriting and all That.

On the other hand, there is a logic variable Cin [4], which represents a mixed constraint store and is common to each solve F D predicate. Our plan is to store any data structure demanded by the communication between T OY and ILOG CP, specifically our F D logic variables list V, into Cin. Each time a solve F D predicate manages a new F D constraint, we can check whether a F D logic variable belongs to V or not by accessing it within Cin. Any new F D logic variable is automatically added to the end of V, say at position i.

Kirchner 15. : Anti-Pattern Matching. In: De Nicola, R. ) ESOP 2007. LNCS, vol. 4421, pp. 110–124. Springer, Heidelberg (2007) 16. : Anti-Pattern Matching Modulo. , Fernau, H. ) LATA 2008. LNCS, vol. 5196, pp. 275–286. Springer, Heidelberg (2008) 17. : The Proof Monad. Submitted to the Journal of Logic and Algebraic Programming (2008) 18. : Réductions correctes et optimales dans le lambda-calcul. PhD thesis, Université de Paris VII (1978) 19. : A Unified Sequent Calculus for Focused Proofs. In: LICS: 24th Symp.

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