What is it about?

In the current era, quantum resources are extremely limited, and this makes difficult the usage of quantum machine learning (QML) models. Concerning the supervised tasks, a viable approach is the introduction of a quantum locality technique, which allows the models to focus only on the neighborhood of the considered element. A well-known locality technique is the k-nearest neighbors (k-NN) algorithm, of which several quantum variants have been proposed; nevertheless, they have not been employed yet as a preliminary step of other QML models. Instead, for the classical counterpart, a performance enhancement with respect to the base models has already been proven. In this paper, we propose and evaluate the idea of exploiting a quantum locality technique to reduce the size and improve the performance of QML models. In detail, we provide (i) an implementation in Python of a QML pipeline for local classification and (ii) its extensive empirical evaluation. Regarding the quantum pipeline, it has been developed using Qiskit, and it consists of a quantum k-NN and a quantum binary classifier, both already available in the literature. The results have shown the quantum pipeline's equivalence (in terms of accuracy) to its classical counterpart in the ideal case, the validity of locality's application to the QML realm, but also the strong sensitivity of the chosen quantum k-NN to probability fluctuations and the better performance of classical baseline methods like the random forest.

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Why is it important?

Because the usage of a quantum locality technique as a preliminary step to enhance the performance and reduce the size of quantum machine learning models has not been addressed yet in the literature, while its classical counterpart has already been investigated and has proven successful. This work bridges the gap, demonstrating the worth of locality in the quantum realm.

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This page is a summary of: Implementation and empirical evaluation of a quantum machine learning pipeline for local classification, PLoS ONE, November 2023, PLOS,
DOI: 10.1371/journal.pone.0287869.
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