Improving Predictions of Multiple Binary Models in ILP

Despite the success of ILP systems in learning first-order rules from small number of examples and complexly structured data in various domains, they struggle in dealing with multiclass problems. In most cases they boil down a multiclass problem into multiple black-box binary problems following the...

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Main Author: Tarek Abudawood
Format: Article
Language:English
Published: Hindawi Limited 2014-01-01
Series:The Scientific World Journal
Online Access:http://dx.doi.org/10.1155/2014/739062
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spelling doaj-fbaa852d573a4eb2b071888b79b362212020-11-24T22:09:54ZengHindawi LimitedThe Scientific World Journal2356-61401537-744X2014-01-01201410.1155/2014/739062739062Improving Predictions of Multiple Binary Models in ILPTarek Abudawood0Machine Learning & Medical Informatics Lab, Computer Research Institute, King Abdulaziz City for Science and Technology (KACST), Riyadh 11442, Saudi ArabiaDespite the success of ILP systems in learning first-order rules from small number of examples and complexly structured data in various domains, they struggle in dealing with multiclass problems. In most cases they boil down a multiclass problem into multiple black-box binary problems following the one-versus-one or one-versus-rest binarisation techniques and learn a theory for each one. When evaluating the learned theories of multiple class problems in one-versus-rest paradigm particularly, there is a bias caused by the default rule toward the negative classes leading to an unrealistic high performance beside the lack of prediction integrity between the theories. Here we discuss the problem of using one-versus-rest binarisation technique when it comes to evaluating multiclass data and propose several methods to remedy this problem. We also illustrate the methods and highlight their link to binary tree and Formal Concept Analysis (FCA). Our methods allow learning of a simple, consistent, and reliable multiclass theory by combining the rules of the multiple one-versus-rest theories into one rule list or rule set theory. Empirical evaluation over a number of data sets shows that our proposed methods produce coherent and accurate rule models from the rules learned by the ILP system of Aleph.http://dx.doi.org/10.1155/2014/739062
collection DOAJ
language English
format Article
sources DOAJ
author Tarek Abudawood
spellingShingle Tarek Abudawood
Improving Predictions of Multiple Binary Models in ILP
The Scientific World Journal
author_facet Tarek Abudawood
author_sort Tarek Abudawood
title Improving Predictions of Multiple Binary Models in ILP
title_short Improving Predictions of Multiple Binary Models in ILP
title_full Improving Predictions of Multiple Binary Models in ILP
title_fullStr Improving Predictions of Multiple Binary Models in ILP
title_full_unstemmed Improving Predictions of Multiple Binary Models in ILP
title_sort improving predictions of multiple binary models in ilp
publisher Hindawi Limited
series The Scientific World Journal
issn 2356-6140
1537-744X
publishDate 2014-01-01
description Despite the success of ILP systems in learning first-order rules from small number of examples and complexly structured data in various domains, they struggle in dealing with multiclass problems. In most cases they boil down a multiclass problem into multiple black-box binary problems following the one-versus-one or one-versus-rest binarisation techniques and learn a theory for each one. When evaluating the learned theories of multiple class problems in one-versus-rest paradigm particularly, there is a bias caused by the default rule toward the negative classes leading to an unrealistic high performance beside the lack of prediction integrity between the theories. Here we discuss the problem of using one-versus-rest binarisation technique when it comes to evaluating multiclass data and propose several methods to remedy this problem. We also illustrate the methods and highlight their link to binary tree and Formal Concept Analysis (FCA). Our methods allow learning of a simple, consistent, and reliable multiclass theory by combining the rules of the multiple one-versus-rest theories into one rule list or rule set theory. Empirical evaluation over a number of data sets shows that our proposed methods produce coherent and accurate rule models from the rules learned by the ILP system of Aleph.
url http://dx.doi.org/10.1155/2014/739062
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