JOURNAL ARTICLE

Feature Selection for Ordinal Text Classification

Stefano BaccianellaAndrea EsuliFabrizio Sebastiani

Year: 2013 Journal:   Neural Computation Vol: 26 (3)Pages: 557-591   Publisher: The MIT Press

Abstract

Ordinal classification (also known as ordinal regression) is a supervised learning task that consists of estimating the rating of a data item on a fixed, discrete rating scale. This problem is receiving increased attention from the sentiment analysis and opinion mining community due to the importance of automatically rating large amounts of product review data in digital form. As in other supervised learning tasks such as binary or multiclass classification, feature selection is often needed in order to improve efficiency and avoid overfitting. However, although feature selection has been extensively studied for other classification tasks, it has not for ordinal classification. In this letter, we present six novel feature selection methods that we have specifically devised for ordinal classification and test them on two data sets of product review data against three methods previously known from the literature, using two learning algorithms from the support vector regression tradition. The experimental results show that all six proposed metrics largely outperform all three baseline techniques (and are more stable than these others by an order of magnitude), on both data sets and for both learning algorithms.

Keywords:
Overfitting Feature selection Artificial intelligence Ordinal regression Machine learning Ordinal data Computer science Binary classification Feature (linguistics) Linear classifier Pattern recognition (psychology) Data mining Support vector machine Artificial neural network

Metrics

48
Cited By
8.02
FWCI (Field Weighted Citation Impact)
49
Refs
0.98
Citation Normalized Percentile
Is in top 1%
Is in top 10%

Citation History

Topics

Text and Document Classification Technologies
Physical Sciences →  Computer Science →  Artificial Intelligence
Sentiment Analysis and Opinion Mining
Physical Sciences →  Computer Science →  Artificial Intelligence
Rough Sets and Fuzzy Logic
Physical Sciences →  Computer Science →  Computational Theory and Mathematics

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