Meta-Instance Selection. Instance Selection as a Classification Problem with Meta-Features

TL;DR

This paper introduces a novel approach to instance selection by transforming it into a classification problem in a meta-feature space, enabling faster data pruning with comparable accuracy.

Contribution

It proposes a meta-classification framework for instance selection using properties from nearest neighbor graphs, reducing computational complexity.

Findings

Achieves comparable results to traditional methods

Reduces computational complexity significantly

Effective across diverse datasets

Abstract

Data pruning, or instance selection, is an important problem in machine learning especially in terms of nearest neighbour classifier. However, in data pruning which speeds up the prediction phase, there is an issue related to the speed and efficiency of the process itself. In response, the study proposes an approach involving transforming the instance selection process into a classification task conducted in a unified meta-feature space where each instance can be classified and assigned to either the "to keep" or "to remove" class. This approach requires training an appropriate meta-classifier, which can be developed based on historical instance selection results from other datasets using reference instance selection methods as a labeling tool. This work proposes constructing the meta-feature space based on properties extracted from the nearest neighbor graph. Experiments conducted on 17 datasets of varying sizes and five reference instance selection methods (ENN, Drop3, ICF, HMN-EI, and CCIS) demonstrate that the proposed solution achieves results comparable to reference instance selection methods while significantly reducing computational complexity. In the proposed approach, the computational complexity of the system depends only on identifying the k-nearest neighbors for each data sample and running the meta-classifier. Additionally, the study discusses the choice of meta-classifier, recommending the use of Balanced Random Forest.