Download Functional and Constraint Logic Programming: 19th by Mariangiola Dezani-Ciancaglini, Silvia Ghilezan, Svetlana PDF
By Mariangiola Dezani-Ciancaglini, Silvia Ghilezan, Svetlana Jakšić, Jovanka Pantović (auth.), Julio Mariño (eds.)
This publication incorporates a choice of the papers awarded on the 19th overseas Workshop on sensible and Constraint common sense Programming, WFLP 2010, held in Madrid, Spain, in January 2010, as a part of the ACM-SIGPLAN rules of Programming Languages occasion, POPL 2010.
From the 15 papers submitted, 12 have been permitted for presentation on the workshop. The eight general papers offered during this quantity have been chosen following a moment around of reviewing, which happened after the development. they're complemented by means of a full-length invited speak by means of the workshop’s visitor speaker, Mariangiola Dezani-Ciancaglini. All present matters within the parts of sensible and constraint good judgment programming are lined together with foundational elements, language layout, implementation, transformation and research, software program engineering, integration of paradigms, and applications.
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Additional info for Functional and Constraint Logic Programming: 19th International Workshop, WFLP 2010, Madrid, Spain, January 17, 2010. Revised Selected Papers
Example text
Type expressions are either type variables α or type constructors T applied to type expressions: τ ::= α | T (τn ) Function types are of the form τn → τ where τn , τ are type expressions. 3 As discussed in Section 2, functional logic programs contain program rules as well as declarations of data types. We summarize type declarations in the notion of a program signature. Definition 2 (Program signature). A program signature is a pair (Σ, ty) where Σ = F C is the disjoint union of a set F of function symbols and a set C of constructor symbols.
P ρ | R : P rocRole(σ, E, D). P : P roc(σ, E, D, ρ) and R : P rocRole(σ, E, D). By Lemma 4(4) and (3) it follows that x : T v P : P roc(σ, E, D, ρ) and v : T v. Lemma 7(1) implies that P {v/x} : P roc(σ, E, D, ρ), which by rule (Role) gives P {v/x} ρ : P rocRole(σ, E, D). Finally, we obtain l R : N et by rules (ParR) and (NetLoc). R ρ | R1 ]] : N et and m[[ T2 R2 ]] : N et. R ρ : P rocRole(σ, E, D), R1 : P rocRole(σ, E, D), T (m) = (σ , E , D ), T2 : T ree(σ , E , D , τ , ζ ) and R2 : P rocRole(σ , E , D ).
Springer, Heidelberg (2009) 11. : Purely functional lazy non-deterministic programming. In: Proceeding of the 14th ACM SIGPLAN International Conference on Functional Programming (ICFP 2009), pp. 11–22. id=curry2monad Functional Logic Programs into Monadic Functional Programs 47 12. : An approach to declarative programming based on a rewriting logic. Journal of Logic Programming 40, 47–87 (1999) 13. : Multi-paradigm declarative languages. , Niemel¨ a, I. ) ICLP 2007. LNCS, vol. 4670, pp. 45–75. Springer, Heidelberg (2007) 14.