This paper proposes a hybrid intelligent system that predicts the failure of firms based on the past financial performance data, combining rough set approach and neural network. We can get reduced information table, which implies that the number of evaluation criteria such as financial ratios and qu
Effectiveness of neural network types for prediction of business failure
โ Scribed by J. Efrim Boritz; Duane B. Kennedy
- Publisher
- Elsevier Science
- Year
- 1995
- Tongue
- English
- Weight
- 1023 KB
- Volume
- 9
- Category
- Article
- ISSN
- 0957-4174
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โฆ Synopsis
The study examines the effectiveness of different neural networks in predicting bankruptcy filing. Two approaches for training neural networks, Back-Propagation and Optimal Estimation Theory, are considered. Within the back-propagation training method, four different models (Back-Propagation, Functional Link Back-Propagation With Sines, Pruned Back-Propagation, and Cumulative Predictive Back-Propagation) are tested. The neural networks are compared against traditional bankruptcy prediction techniques such as discriminant analysis, logit, and probit. The results show that the level of Type I and Type H errors varies greatly across techniques. The Optimal Estimation Theory neural network has the lowest level of Type 1 error and the highest level of Type H error while the traditional statistical techniques have the reverse relationship (i.e., high Type I error and low Type H error). The back-propagation neural networks have intermediate levels of Type I and Type H error. We demonstrate that the performance of the neural networks tested is sensitive to the choice of variables selected and that the networks cannot be relied upon to "sift through" variables and focus on the most important variables (network performance based on the combined set of Ohlson and Altman data was frequently worse than their performance with one of the subsets). It is also important to note that the results are quite sensitive to sampling error. The significant variations across replications for some of the models indicate the sensitivity of the models to variations in the data.
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