Coalgebraic logic programming: from semantics to implementation. Coinductive definitions, such as that of an infinite stream, may often be described by elegant logic programs, but ones for which SLD-refutation is of no value as SLD-derivations fall into infinite loops. Such definitions give rise to questions of lazy corecursive derivations and parallelism, as execution of such logic programs can have both recursive and corecursive features at once. Observational and coalgebraic semantics have been used to study them abstractly. The programming developments have often occurred separately and have usually been implementation-led. Here, we give a coherent semantics-led account of the issues, starting with abstract category theoretic semantics, developing coalgebra to characterize naturally arising trees and proceeding towards implementation of a new dialect, CoALP, of logic programming, characterised by guarded lazy corecursion and parallelism.
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References in zbMATH (referenced in 5 articles , 2 standard articles )
Showing results 1 to 5 of 5.
- Komendantskaya, Ekaterina; Power, John; Schmidt, Martin: Coalgebraic logic programming: from semantics to implementation (2016)
- Bonchi, Filippo; Zanasi, Fabio: Bialgebraic semantics for logic programming (2015)
- Fu, Peng; Komendantskaya, Ekaterina: A type-theoretic approach to resolution (2015)
- Komendantskaya, Ekaterina; Schmidt, Martin; Heras, Jónathan: Exploiting parallelism in coalgebraic logic programming (2014)
- Tsouanas, Thanos: A game semantics for disjunctive logic programming (2013)