Extended multi-adjoint logic programming

被引:12
作者
Eugenia Cornejo, M. [1 ]
Lobo, David [1 ]
Medina, Jesus [1 ]
机构
[1] Univ Cadiz, Dept Math, Cadiz, Spain
关键词
Multi-adjoint logic programming; Adjoint triples; Negation operator; Stable models; SEMANTICS; MODELS;
D O I
10.1016/j.fss.2019.03.016
中图分类号
TP301 [理论、方法];
学科分类号
081202 ;
摘要
Extended multi-adjoint logic programming arises as an extension of multi-adjoint normal logic programming where constraints and a special type of aggregator operator have been included. The use of this general aggregator operator permits to consider, for example, different negation operators in the body of the rules of a logic program. We have introduced the syntax and the semantics of this new paradigm, as well as an interesting mechanism for obtaining a multi-adjoint normal logic program from an extended multi-adjoint logic program. This mechanism will allow us to establish technical properties relating the different stable models of both logic programming frameworks. Moreover, it makes possible that the already developed and future theory associated with stable models of multi-adjoint normal logic programs can be applied to extended multi-adjoint logic programs. (C) 2019 Elsevier B.V. All rights reserved.
引用
收藏
页码:124 / 145
页数:22
相关论文
共 50 条
  • [11] Relating Multi-Adjoint Normal Logic Programs to Core Fuzzy Answer Set Programs from a Semantical Approach
    Cornejo, M. Eugenia
    Lobo, David
    Medina, Jesus
    MATHEMATICS, 2020, 8 (06)
  • [12] On the use of thresholds in multi-adjoint concept lattices
    Eugenia Cornejo, M.
    Medina, Jesus
    Ramirez-Poussa, Eloisa
    INTERNATIONAL JOURNAL OF COMPUTER MATHEMATICS, 2015, 92 (09) : 1855 - 1873
  • [13] Multi-adjoint algebras versus non-commutative residuated structures
    Eugenia Cornejo, M.
    Medina, Jesus
    Ramirez-Poussa, Eloisa
    INTERNATIONAL JOURNAL OF APPROXIMATE REASONING, 2015, 66 : 119 - 138
  • [14] Dedekind-MacNeille completion and Cartesian product of multi-adjoint lattices
    Morcillo, Pedro J.
    Moreno, Gines
    Penabad, Jaime
    Vazquez, Carlos
    INTERNATIONAL JOURNAL OF COMPUTER MATHEMATICS, 2012, 89 (13-14) : 1742 - 1752
  • [15] Programming in logic without logic programming
    Kowalski, Robert
    Sadri, Fariba
    THEORY AND PRACTICE OF LOGIC PROGRAMMING, 2016, 16 : 269 - 295
  • [16] Adjoint Reactive GUI Programming
    Graulund, Christian Uldal
    Szamozvancev, Dmitrij
    Krishnaswami, Neel
    FOUNDATIONS OF SOFTWARE SCIENCE AND COMPUTATION STRUCTURES, FOSSACS 2021, 2021, 12650 : 289 - 309
  • [17] Combining Dependency, Grades, and Adjoint Logic
    Hanukaev, Peter
    Eades, Harley, III
    PROCEEDINGS OF THE 8TH ACM SIGPLAN INTERNATIONAL WORKSHOP ON TYPE-DRIVEN DEVELOPMENT, TYDE 2023, 2023, : 58 - 70
  • [18] Modular logic programming and generalized quantifiers
    Eiter, T
    Gottlob, G
    Veith, H
    LOGIC PROGRAMMING AND NONMONOTONIC REASONING, 1997, 1265 : 289 - 308
  • [19] Integrating Logic Programming and Production Systems in Abductive Logic Programming Agents
    Kowalski, Robert
    Sadri, Fariba
    WEB REASONING AND RULE SYSTEMS, PROCEEDINGS, 2009, 5837 : 1 - 23
  • [20] Justifications for Logic Programming
    Damasio, Carlos Viegas
    Analyti, Anastasia
    Antoniou, Grigoris
    LOGIC PROGRAMMING AND NONMONOTONIC REASONING (LPNMR 2013), 2013, 8148 : 530 - 542