Approximate Stream Reasoning with Metric Temporal Logic under Uncertainty

被引:0
|
作者
de Leng, Daniel [1 ]
Heintz, Fredrik [1 ]
机构
[1] Linkoping Univ, Dept Comp & Informat Sci, S-58183 Linkoping, Sweden
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
Stream reasoning can be defined as incremental reasoning over incrementally-available information. The formula progression procedure for Metric Temporal Logic (MTL) makes use of syntactic formula rewritings to incrementally evaluate formulas against incrementally-available states. Progression however assumes complete state information, which can be problematic when not all state information is available or can be observed, such as in qualitative spatial reasoning tasks or in robotics applications. In those cases, there may be uncertainty as to which state out of a set of possible states represents the 'true' state. The main contribution of this paper is therefore an extension of the progression procedure that efficiently keeps track of all consistent hypotheses. The resulting procedure is flexible, allowing a trade-off between faster but approximate and slower but precise progression under uncertainty. The proposed approach is empirically evaluated by considering the time and space requirements, as well as the impact of permitting varying degrees of uncertainty.
引用
收藏
页码:2760 / 2767
页数:8
相关论文
共 50 条
  • [21] REASONING IN INTERVAL TEMPORAL LOGIC
    MOSZKOWSKI, B
    MANNA, Z
    LECTURE NOTES IN COMPUTER SCIENCE, 1984, 164 : 371 - 382
  • [22] Metric Temporal Logic with Counting
    Krishna, Shankara Narayanan
    Madnani, Khushraj
    Pandya, Paritosh K.
    FOUNDATIONS OF SOFTWARE SCIENCE AND COMPUTATION STRUCTURES (FOSSACS 2016), 2016, 9634 : 335 - 352
  • [23] On the decidability of Metric Temporal Logic
    Ouaknine, J
    Worrell, J
    LICS 2005: 20th Annual IEEE Symposium on Logic in Computer Science - Proceedings, 2005, : 188 - 197
  • [24] On Metric Temporal Lukasiewicz Logic
    Flaminio, Tommaso
    Tiezzi, Elisa B. P.
    ELECTRONIC NOTES IN THEORETICAL COMPUTER SCIENCE, 2009, 246 (71-85) : 71 - 85
  • [25] METRIC TEMPORAL LOGIC WITH DURATIONS
    LAKHNECHE, Y
    HOOMAN, J
    THEORETICAL COMPUTER SCIENCE, 1995, 138 (01) : 169 - 199
  • [26] Intuitionistic Metric Temporal Logic
    de Sa, Luiz
    Toninho, Bernardo
    Pfenning, Frank
    PROCEEDINGS OF THE 25TH INTERNATIONAL SYMPOSIUM ON PRINCIPLES AND PRACTICE OF DECLARATIVE PROGRAMMING, PPDP 2023, 2023,
  • [27] Metric temporal logic revisited
    Reynolds, Mark
    ACTA INFORMATICA, 2016, 53 (03) : 301 - 324
  • [28] Programming in metric temporal logic
    Brzoska, C
    THEORETICAL COMPUTER SCIENCE, 1998, 202 (1-2) : 55 - 125
  • [29] Metric temporal logic revisited
    Mark Reynolds
    Acta Informatica, 2016, 53 : 301 - 324
  • [30] Fuzziness and uncertainty in temporal reasoning
    Dubois, D
    HadjAli, A
    Prade, H
    JOURNAL OF UNIVERSAL COMPUTER SCIENCE, 2003, 9 (09) : 1168 - 1194