Efficient inference models for classification problems with a high number of fuzzy rules

2021 ◽  
pp. 108164
Author(s):  
Leonardo Jara ◽  
Rubén Ariza-Valderrama ◽  
Juan Fernández-Olivares ◽  
Antonio González ◽  
Raúl Pérez
2002 ◽  
Vol 33 (7) ◽  
pp. 723-748 ◽  
Author(s):  
SHYI-MING CHEN ◽  
CHENG-HSUAN KAO ◽  
CHENG-HAO YU

Author(s):  
Takeshi Nagata ◽  
Hirosato Seki ◽  
Hiroaki Ishii ◽  
◽  
◽  
...  

Single Input Rule Modules connected fuzzy inference model (SIRMs model, for short) by Yubazaki et al. can decrease the number of fuzzy rules drastically in comparison with the conventional fuzzy inference models. However, it is difficult to understand the meaning of the weight for the SIRMs model because the value of the weight has no restriction in the learning rules. Therefore, the paper proposes a constrained SIRMs model in which the weights are in [0,1] by using two-phase simplex method. Moreover, it shows that the applicability of the proposed model by applying it to a medical diagnosis.


Author(s):  
ANA PALACIOS ◽  
LUCIANO SANCHEZ ◽  
INES COUSO

An extension of the Adaboost algorithm for obtaining fuzzy rule-based systems from low quality data is combined with preprocessing algorithms for equalizing imbalanced datasets. With the help of synthetic and real-world problems, it is shown that the performance of the Adaboost algorithm is degraded in presence of a moderate uncertainty in either the input or the output values. It is also established that a preprocessing stage improves the accuracy of the classifier in a wide range of binary classification problems, including those whose imbalance ratio is uncertain.


1998 ◽  
Vol 07 (04) ◽  
pp. 399-413 ◽  
Author(s):  
MAL-REY LEE

This paper proposes a GA method for choosing an appropriate set of fuzzy rules for classification problems. The aim of the proposed method is to find a minimum set of fuzzy rules that can correctly classify all training patterns. The number of inference rules and the shapes of the membership functions in the antecedent part of the fuzzy rules are determined by the genetic algorithms. The real numbers in the consequent parts of the fuzzy rules are obtained through the use of the descent method. A fitness function is used to maximize the number of correctly classified patterns, and to minimize the number of fuzzy rules. A solution obtained by the genetic algorithm is a set of fuzzy rules, and its fitness is determined by the two objectives, in a combinatorial optimization problem. In order to demonstrate the effectiveness of the proposed method, computer simulation results are shown.


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