The Qualification Problem: A solution to the problem of anomalous models

被引:28
|
作者
Thielscher, M [1 ]
机构
[1] Tech Univ Dresden, Dept Comp Sci, D-01062 Dresden, Germany
关键词
Cognitive Robotics; Qualification Problem; execution monitoring; Fluent Calculus;
D O I
10.1016/S0004-3702(01)00131-X
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
Intelligent agents in open environments inevitably face the Qualification Problem: The executability of an action can never be predicted with absolute certainty; unexpected circumstances, albeit unlikely, may at any time prevent the successful performance of an action. Reasoning agents in real-world environments rely on a solution to the Qualification Problem in order to make useful predictions but also to explain and recover from unexpected action failures. Yet the main theoretical result known today in this context is a negative one: While a solution to the Qualification Problem requires to assume away by default abnormal qualifications of actions, straightforward minimization of abnormality falls prey to the production of anomalous models. We present an approach to the Qualification Problem which resolves this anomaly. Anomalous models are shown to arise from ignoring causality, and they are avoided by appealing to just this concept. Our theory builds on the established predicate logic formalism of the Fluent Calculus as a solution to the Frame Problem and to the Ramification Problem in reasoning about actions. The monotonic Fluent Calculus is enhanced by a default theory in order to obtain the nonmonotonic approach called for by the Qualification Problem. The approach has been implemented in an action programming language based on the Fluent Calculus and successfully applied to the high-level control of robots. (C) 2001 Elsevier Science B.V All rights reserved.
引用
收藏
页码:1 / 37
页数:37
相关论文
共 50 条
  • [31] MODELS OF RECOGNITION ALGORITHMS FOR THE SOLUTION OF A PROBLEM IN MEDICAL FORECASTING
    BEREZINA, VV
    RUDAKOV, KV
    CYBERNETICS, 1983, 19 (04): : 584 - 588
  • [32] NUMERICAL SOLUTION OF INVERSE PROBLEM FOR TWO PHARMACOKINETIC MODELS
    Ilin, Aleksandr Ivanovich
    Kabanikhin, S., I
    Voronov, D. A.
    Krivorotko, O., I
    Vostrikova, E., I
    SIBERIAN ELECTRONIC MATHEMATICAL REPORTS-SIBIRSKIE ELEKTRONNYE MATEMATICHESKIE IZVESTIYA, 2015, 12 : C234 - C245
  • [33] SOLUTION TO A SOLUTION PROBLEM
    不详
    EFFLUENT & WATER TREATMENT JOURNAL, 1974, 14 (02): : 103 - 104
  • [34] THE SOLUTION IS THE PROBLEM
    EMSLEY, J
    NEW SCIENTIST, 1986, 109 (1495) : 33 - 37
  • [35] THE SOLUTION IS NOT THE PROBLEM
    GENDELL, J
    JOURNAL OF CHEMICAL EDUCATION, 1987, 64 (06) : 523 - 524
  • [36] SOLUTION IS PROBLEM
    WILKINS, GT
    ILLINOIS MEDICAL JOURNAL, 1977, 152 (03): : 226 - 226
  • [37] THE SOLUTION IS NOT THE PROBLEM
    GENDELL, J
    ABSTRACTS OF PAPERS OF THE AMERICAN CHEMICAL SOCIETY, 1985, 190 (SEP): : 8 - CHD
  • [38] THE PROBLEM - A SOLUTION
    DEPINTO, JV
    JOURNAL OF GREAT LAKES RESEARCH, 1986, 12 (04) : 235 - 235
  • [39] SOLUTION OF THE PROBLEM
    KOHNER, EM
    TRANSACTIONS OF THE OPHTHALMOLOGICAL SOCIETIES OF THE UNITED KINGDOM, 1978, 98 (JUL): : 299 - 302
  • [40] A PROBLEM, NOT A SOLUTION
    HAMPTON, JC
    JOURNAL OF FORESTRY, 1994, 92 (04) : 25 - 25