Identifying interactions in omics data for clinical biomarker discovery using symbolic regression

Author:

Christensen Niels Johan12,Demharter Samuel2ORCID,Machado Meera2,Pedersen Lykke2,Salvatore Marco2,Stentoft-Hansen Valdemar2,Iglesias Miquel Triana2

Affiliation:

1. Department of Chemistry, University of Copenhagen , Copenhagen 1871, Denmark

2. Abzu ApS , Copenhagen 2150, Denmark

Abstract

Abstract Motivation The identification of predictive biomarker signatures from omics and multi-omics data for clinical applications is an active area of research. Recent developments in assay technologies and machine learning (ML) methods have led to significant improvements in predictive performance. However, most high-performing ML methods suffer from complex architectures and lack interpretability. Results We present the application of a novel symbolic-regression-based algorithm, the QLattice, on a selection of clinical omics datasets. This approach generates parsimonious high-performing models that can both predict disease outcomes and reveal putative disease mechanisms, demonstrating the importance of selecting maximally relevant and minimally redundant features in omics-based machine-learning applications. The simplicity and high-predictive power of these biomarker signatures make them attractive tools for high-stakes applications in areas such as primary care, clinical decision-making and patient stratification. Availability and implementation The QLattice is available as part of a python package (feyn), which is available at the Python Package Index (https://pypi.org/project/feyn/) and can be installed via pip. The documentation provides guides, tutorials and the API reference (https://docs.abzu.ai/). All code and data used to generate the models and plots discussed in this work can be found in https://github.com/abzu-ai/QLattice-clinical-omics. Supplementary information Supplementary material is available at Bioinformatics online.

Publisher

Oxford University Press (OUP)

Subject

Computational Mathematics,Computational Theory and Mathematics,Computer Science Applications,Molecular Biology,Biochemistry,Statistics and Probability

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