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Variable precision rough set theory and data discretisation: an application to corporate failure prediction
Authors:Malcolm J. Beynon  Michael J. Peel
Affiliation:1. ALGORITMI Centre, Department of Information Systems, University of Minho, 4804-533 Guimarães, Portugal;2. School of Economics and Management, Department of Management, University of Minho, 4710-057 Braga, Portugal;1. School of Economics and Business, University of Navarra, Edificio Amigos, 31009 Pamplona, Spain;2. Banco de España, ADG Economics and Research, C/ Alcalá 48, 28014 Madrid, Spain;1. Directorate Monetary Policy, European Central Bank, Sonnemannstrasse 20, 60314 Frankfurt am Main, Germany;2. Directorate Macroprudential Policy and Financial Stability, European Central Bank, Sonnemannstrasse 20, 60314 Frankfurt am Main, Germany
Abstract:
Since the seminal work of Pawlak (International Journal of Information and Computer Science, 11 (1982) 341–356) rough set theory (RST) has evolved into a rule-based decision-making technique. To date, however, relatively little empirical research has been conducted on the efficacy of the rough set approach in the context of business and finance applications. This paper extends previous research by employing a development of RST, namely the variable precision rough sets (VPRS) model, in an experiment to predict between failed and non-failed UK companies. It also utilizes the FUSINTER discretisation method which neglates the influence of an ‘expert’ opinion. The results of the VPRS analysis are compared to those generated by the classical logit and multivariate discriminant analysis, together with more closely related non-parametric decision tree methods. It is concluded that VPRS is a promising addition to existing methods in that it is a practical tool, which generates explicit probabilistic rules from a given information system, with the rules offering the decision maker informative insights into classification problems.
Keywords:Data mining   Failure prediction   FUSINTER data discretisation   Rough set theory   Variable precision rough set theory
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