Rough Set-Based Classification Systems
This book demonstrates an original concept for implementing the rough set theory in the construction of decision-making systems. It addresses three types of decisions, including those in which the information or input data is insufficient. Though decision-making and classification in cases with missing or inaccurate data is a common task, classical decision-making systems are not naturally adapted to it. One solution is to apply the rough set theory proposed by Prof. Pawlak.

The proposed classifiers are applied and tested in two configurations: The first is an iterative mode in which a single classification system requests completion of the input data until an unequivocal decision (classification) is obtained. It allows us to start classification processes using very limited input data and supplementing it only as needed, which limits the cost of obtaining data. The second configuration is an ensemble mode in which several rough set-based classification systems achieve the unequivocal decision collectively, even though the systems cannot separately deliver such results.
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Rough Set-Based Classification Systems
This book demonstrates an original concept for implementing the rough set theory in the construction of decision-making systems. It addresses three types of decisions, including those in which the information or input data is insufficient. Though decision-making and classification in cases with missing or inaccurate data is a common task, classical decision-making systems are not naturally adapted to it. One solution is to apply the rough set theory proposed by Prof. Pawlak.

The proposed classifiers are applied and tested in two configurations: The first is an iterative mode in which a single classification system requests completion of the input data until an unequivocal decision (classification) is obtained. It allows us to start classification processes using very limited input data and supplementing it only as needed, which limits the cost of obtaining data. The second configuration is an ensemble mode in which several rough set-based classification systems achieve the unequivocal decision collectively, even though the systems cannot separately deliver such results.
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Rough Set-Based Classification Systems

Rough Set-Based Classification Systems

by Robert K. Nowicki
Rough Set-Based Classification Systems

Rough Set-Based Classification Systems

by Robert K. Nowicki

Hardcover(1st ed. 2019)

$109.99 
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Overview

This book demonstrates an original concept for implementing the rough set theory in the construction of decision-making systems. It addresses three types of decisions, including those in which the information or input data is insufficient. Though decision-making and classification in cases with missing or inaccurate data is a common task, classical decision-making systems are not naturally adapted to it. One solution is to apply the rough set theory proposed by Prof. Pawlak.

The proposed classifiers are applied and tested in two configurations: The first is an iterative mode in which a single classification system requests completion of the input data until an unequivocal decision (classification) is obtained. It allows us to start classification processes using very limited input data and supplementing it only as needed, which limits the cost of obtaining data. The second configuration is an ensemble mode in which several rough set-based classification systems achieve the unequivocal decision collectively, even though the systems cannot separately deliver such results.

Product Details

ISBN-13: 9783030038946
Publisher: Springer International Publishing
Publication date: 12/19/2018
Series: Studies in Computational Intelligence , #802
Edition description: 1st ed. 2019
Pages: 188
Product dimensions: 6.10(w) x 9.25(h) x (d)

Table of Contents

Introduction.- Rough Set Theory Fundamentals.- Rough Fuzzy Classification Systems.- Fuzzy Rough Classification Systems.- Rough Neural Network Classifier.- Rough Nearest Neighbour Classifier.- Ensembles of Rough Set–Based Classifiers.- Final Remarks.
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