Some Thoughts On Well-Foundedness in Weighted Abstract Argumentation

被引:0
|
作者
Bistarelli, Stefano [1 ]
Santini, Francesco [1 ]
机构
[1] Univ Perugia, Dept Math & Comp Sci, Perugia, Italy
关键词
D O I
暂无
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
We focus on the notion of well-foundedness originally provided by P. M. Dung in his pioneering work. We generalise such a property to different notions of defence in weighted frameworks, in order to finally obtain a single extension for different weighted semantics (uniqueness result).
引用
收藏
页码:623 / 624
页数:2
相关论文
共 45 条
  • [1] Well-Foundedness in Weighted Argumentation Frameworks
    Bistarelli, Stefano
    Santini, Francesco
    [J]. LOGICS IN ARTIFICIAL INTELLIGENCE, JELIA 2019, 2019, 11468 : 69 - 84
  • [2] Well-foundedness in realizability
    Hofmann, M.
    van Oosten, J.
    Streicher, T.
    [J]. ARCHIVE FOR MATHEMATICAL LOGIC, 2006, 45 (07) : 795 - 805
  • [3] On Equivalents of Well-Foundedness
    Piotr Rudnicki
    Andrzej Trybulec
    [J]. Journal of Automated Reasoning, 1999, 23 : 197 - 234
  • [4] Well-foundedness in Realizability
    M. Hofmann
    J. van Oosten
    T. Streicher
    [J]. Archive for Mathematical Logic, 2006, 45 : 795 - 805
  • [5] THE WELL-FOUNDEDNESS OF THE MITCHELL ORDER
    STEEL, JR
    [J]. JOURNAL OF SYMBOLIC LOGIC, 1993, 58 (03) : 931 - 940
  • [6] From hierarchies to well-foundedness
    Flumini, Dandolo
    Sato, Kentaro
    [J]. ARCHIVE FOR MATHEMATICAL LOGIC, 2014, 53 (7-8): : 855 - 863
  • [7] Invariants and Well-Foundedness in Program Algebra
    Hayes, Ian J.
    [J]. THEORETICAL ASPECTS OF COMPUTING, 2010, 6255 : 1 - 14
  • [8] From hierarchies to well-foundedness
    Dandolo Flumini
    Kentaro Sato
    [J]. Archive for Mathematical Logic, 2014, 53 : 855 - 863
  • [9] What Is the Well-Foundedness of Grounding?
    Dixon, T. Scott
    [J]. MIND, 2016, 125 (498) : 439 - 468
  • [10] UNIVERSES AND AXIOMS OF WELL-FOUNDEDNESS
    SABBAGH, G
    [J]. ARCHIV DER MATHEMATIK, 1969, 20 (05) : 449 - &