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Multiclass From Binary: Expanding One-Versus-All, One-Versus-One and ECOC-Based Approaches

机译:来自二进制的多类:扩展一对多,一对多和基于ECOC的方法

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Recently, there has been a lot of success in the development of effective binary classifiers. Although many statistical classification techniques have natural multiclass extensions, some, such as the support vector machines, do not. The existing techniques for mapping multiclass problems onto a set of simpler binary classification problems run into serious efficiency problems when there are hundreds or even thousands of classes, and these are the scenarios where this paper's contributions shine. We introduce the concept of correlation and joint probability of base binary learners. We learn these properties during the training stage, group the binary leaner's based on their independence and, with a Bayesian approach, combine the results to predict the class of a new instance. Finally, we also discuss two additional strategies: one to reduce the number of required base learners in the multiclass classification, and another to find new base learners that might best complement the existing set. We use these two new procedures iteratively to complement the initial solution and improve the overall performance. This paper has two goals: finding the most discriminative binary classifiers to solve a multiclass problem and keeping up the efficiency, i.e., small number of base learners. We validate and compare the method with a diverse set of methods of the literature in several public available datasets that range from small (10 to 26 classes) to large multiclass problems (1000 classes) always using simple reproducible scenarios.
机译:最近,在开发有效的二进制分类器方面已经取得了许多成功。尽管许多统计分类技术都具有自然的多类扩展,但是某些技术(例如支持向量机)却没有。当存在数百甚至数千个类时,将多类问题映射到一组较简单的二元分类问题上的现有技术会遇到严重的效率问题,而这正是本文所做的工作所发挥的作用。我们介绍了基础二元学习者的相关性和联合概率的概念。我们在训练阶段学习这些属性,根据它们的独立性对二进位精简算法进行分组,并使用贝叶斯方法将结果组合起来以预测新实例的类别。最后,我们还讨论了另外两种策略:一种是减少多类分类中所需的基础学习者的数量,另一种是寻找最能补充现有基础学习者的新基础学习者。我们迭代使用这两个新过程来补充初始解决方案并提高整体性能。本文有两个目标:找到最具区分性的二元分类器以解决多类问题并保持效率,即少量基础学习者。我们验证并比较了该方法与多种公开文献中的方法的多样性,这些数据集始终使用简单的可再现方案,从小型(10至26类)到大型多类问题(1000类)不等。

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