Reverse triple I method of fuzzy reasoning

被引：0
|
作者：
Shiji Song
Cheng Wu
机构：
[1] Tsinghua University,Department of Automation
来源：
Science in China Series F Information Sciences | 2002年 / 45卷
关键词：
fuzzy reasoning; implication operator; reverse triple I method with sustention degree; reverse triple I method with restriction degree;
D O I：
暂无
中图分类号：
学科分类号：
摘要：
A theory of reverse triple I method with sustention degree is presented by using the implication operatorR0 in every step of the fuzzy reasoning. Its computation formulas of supremum for fuzzy modus ponens and infimum for fuzzy modus tollens are given respectively. Moreover, through the generalization of this problem, the corresponding formulas of α-reverse triple I method with sustention degree are also obtained. In addition, the theory of reverse triple I method with restriction degree is proposed as well by using the operatorR0, and the computation formulas of infimum for fuzzy modus ponens and supremum for fuzzy modus tollens are shown.
引用
收藏
页码：344 / 364
页数：20
相关论文
共 50 条
  • [21] Triple I constraint method for fuzzy reasoning based on the family of implication operator Lp
    Wang, Zuozhen
    Zhang, Xingfang
    Kan, Ting
    2008 PROCEEDINGS OF INFORMATION TECHNOLOGY AND ENVIRONMENTAL SYSTEM SCIENCES: ITESS 2008, VOL 4, 2008, : 471 - 475
  • [22] Theory of restriction degree of triple I method with total inference rules of fuzzy reasoning
    Song, Shiji
    Feng, Chunbo
    Wu, Congxin
    2001, Science Press (11)
  • [23] Notes on Triple I method of fuzzy reasoning (vol 44, pg 1567, 2002)
    Liu, Hua-Wen
    COMPUTERS & MATHEMATICS WITH APPLICATIONS, 2009, 58 (08) : 1598 - 1603
  • [24] Theory of restriction degree of Triple I method with total inference rules of fuzzy reasoning
    宋士吉
    冯纯伯
    吴从炘
    ProgressinNaturalScience, 2001, (01) : 60 - 68
  • [25] Reverse Triple I Reasoning Methods Based on the Lukasiewicz Implication
    Liu, Hua-wen
    FUZZY INFORMATION AND ENGINEERING, 2011, 3 (02) : 157 - 167
  • [26] Reverse triple I method based on the Pythagorean fuzzy inference model and its application
    He, Yanping
    Nan, TaiBen
    Zhang, Haidong
    JOURNAL OF INTELLIGENT & FUZZY SYSTEMS, 2022, 43 (01) : 171 - 186
  • [27] A p-R0 Type Triple I Method for Interval Valued Fuzzy Reasoning
    Ma, Li-Na
    Liu, Shuo
    QUANTITATIVE LOGIC AND SOFT COMPUTING 2016, 2017, 510 : 261 - 271
  • [28] Analytical Sustaining Degree of Implication Operator Triple I Method and Reverse Triple I Method
    Song, Ying
    Zhang, Xingfang
    PROCEEDINGS OF THE EIGHTH INTERNATIONAL CONFERENCE ON INFORMATION AND MANAGEMENT SCIENCES, 2009, 8 : 869 - 873
  • [29] Multiple-rules reasoning based on Triple I method on Atanassov's intuitionistic fuzzy sets
    Zheng Mucong
    Liu Yan
    INTERNATIONAL JOURNAL OF APPROXIMATE REASONING, 2019, 113 : 196 - 206
  • [30] First-order logic system IMTL*Q and triple I method in fuzzy reasoning with linguistic quantifiers
    Zhang, Xiaohong
    Zeng, Xu
    JOURNAL OF INTELLIGENT & FUZZY SYSTEMS, 2014, 26 (05) : 2359 - 2367
12345