Towards the Classification of Error-Related Potentials using Riemannian Geometry
Yichen Tang, Jerry J. Zhang, Paul M. Corballis, Luke E. Hallum

TL;DR
This study demonstrates that Riemannian geometry-based feature extraction improves classification accuracy of error-related potentials in EEG data compared to traditional methods, with potential applications in brain-computer interfaces for error detection.
Contribution
The paper applies Riemannian geometry-based classification to ErrPs, showing improved accuracy over traditional methods in a BCI context.
Findings
Riemannian approach achieved 78.2% accuracy versus 75.9% for traditional methods.
Significant accuracy improvement in 3 out of 7 participants.
Riemannian features better captured feedback-elicited ErrPs.
Abstract
The error-related potential (ErrP) is an event-related potential (ERP) evoked by an experimental participant's recognition of an error during task performance. ErrPs, originally described by cognitive psychologists, have been adopted for use in brain-computer interfaces (BCIs) for the detection and correction of errors, and the online refinement of decoding algorithms. Riemannian geometry-based feature extraction and classification is a new approach to BCI which shows good performance in a range of experimental paradigms, but has yet to be applied to the classification of ErrPs. Here, we describe an experiment that elicited ErrPs in seven normal participants performing a visual discrimination task. Audio feedback was provided on each trial. We used multi-channel electroencephalogram (EEG) recordings to classify ErrPs (success/failure), comparing a Riemannian geometry-based method to a…
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Taxonomy
TopicsEEG and Brain-Computer Interfaces · Neural and Behavioral Psychology Studies · Cognitive Functions and Memory
