| Genetic fuzzy discretization with adaptive intervals for classification problems |
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Genetic And Evolutionary Computation Conference
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Proceedings of the 2005 conference on Genetic and evolutionary computation
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Washington DC, USA
SESSION: Real world applications
table of contents
Pages: 2037 - 2043
Year of Publication: 2005
ISBN:1-59593-010-8
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Downloads (6 Weeks): 3, Downloads (12 Months): 58, Citation Count: 1
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ABSTRACT
We propose a genetic fuzzy discretization method for continuous numerical attributes. Traditional discretization methods categorize the continuous attributes into a number of bins. Because they are made on crisp discretization, there exists considerable information loss. Fuzzy discretization allows overlapping intervals and reflects linguistic classification. However, the number of intervals, the boundaries of intervals, and the degrees of overlapping are intractable to get optimized. We use a genetic algorithm to optimize these parameters. Experimental results showed considerable improvement on the classification accuracy over a crisp discretization and a typical fuzzy discretization.
REFERENCES
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2
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4
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S. M. Chen. Interval-valued fuzzy hypergraph and fuzzy partition. IEEE Trans. on Systems, Man and Cybernetics, Part B 27(4):725--733, 1997.
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5
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6
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David K. Y. Chiu, Andrew K. C. Wong, and B. Cheung. In formation discovery through hierarchical maximum entropy discretization and synthesis. In Knowledge Discovery in Databases pages 125--140. 1991.
|
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7
|
B. Efron and R. Tibshirani. Cross-validation and the bootstrap: Estimating the error rate of a prediction rule. In Technical Report(TR-477), Dept. of Statistics, Stanford University., 1995.
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8
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|
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9
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U. M. Fayyad and K. B. Irani. Multi-interval discretization of continuous attributes as preprocessing or classification learning. In Proceedings of the Thirteenth International Joint Conference on Artificial Intelligence, Morgan Kaufmann pages 1022--1027, 1995.
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10
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D. E. Goldberg, K. Deb, and B. Korb. Do not worry, be messy. In Proceedings of the Fourth International Conference on Genetic Algorithms pages 24--30, 1991.
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11
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|
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12
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H. Ishibuchi and T. Yamamoto. Deriving fuzzy discretization from interval discretization. In Proc. of 2003 IEEE International Conference on Fuzzy Systems pages 749--754, 2003.
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13
|
|
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14
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R. Kohavi. A study of cross-validation and bootstrap of accuracy estimation and model selection. In Proceedings of hte Rourteenth International Joint Conference on Artificial Intelligence pages 1137--1143, 1995.
|
| |
15
|
A. Kusiak. Feature transformation methods in data mining. IEEE Trans. on Electronics Packaging Manufacturing 24(3):214--221, 2001.
|
| |
16
|
|
| |
17
|
T. Murata, H. Ishibuchi, and M. Gen. Adjusting fuzzy partitions by genetic algorithms and histograms or pattern classification problems. In Proc. of 1998 IEEE International Conference on Evolutionary Computation pages 9--14, 1998.
|
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18
|
|
| |
19
|
J. R. Quinlan. Improved use of continuous atrributes in c4. 5. Journal of Artificial Intelligence Research 4:77--90, 1996.
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20
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D. W. Stashuk and R. K. Naphan. Probabilistic inference-based classification applied to myoelectric signal decomposition. IEEE Transactions on Biomedical Engineering 39(4):346--355, 1992.
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21
|
|
| |
22
|
S. Trautzsch and P. Perner. A comparision of different multi-interval discretization methods or decision tree learning.
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