A Gaussian process-based definition reveals new and bona fide genetic interactions compared to a multiplicative model in the Gram-negative Escherichia coli

Author:

Kumar Ashwani1,Hosseinnia Ali2,Gagarinova Alla3,Phanse Sadhna2,Kim Sunyoung2,Aly Khaled A2ORCID,Zilles Sandra1,Babu Mohan2ORCID

Affiliation:

1. Department of Computer Science, Regina, SK S4S 0A2, Canada

2. Department of Biochemistry, University of Regina, Regina, SK S4S 0A2, Canada

3. Department of Biochemistry, University of Saskatchewan, Saskatoon, SK S7N 5E5, Canada

Abstract

AbstractMotivationA digenic genetic interaction (GI) is observed when mutations in two genes within the same organism yield a phenotype that is different from the expected, given each mutation’s individual effects. While multiplicative scoring is widely applied to define GIs, revealing underlying gene functions, it remains unclear if it is the most suitable choice for scoring GIs in Escherichia coli. Here, we assess many different definitions, including the multiplicative model, for mapping functional links between genes and pathways in E.coli.ResultsUsing our published E.coli GI datasets, we show computationally that a machine learning Gaussian process (GP)-based definition better identifies functional associations among genes than a multiplicative model, which we have experimentally confirmed on a set of gene pairs. Overall, the GP definition improves the detection of GIs, biological reasoning of epistatic connectivity, as well as the quality of GI maps in E.coli, and, potentially, other microbes.Availability and implementationThe source code and parameters used to generate the machine learning models in WEKA software were provided in the Supplementary information.Supplementary informationSupplementary data are available at Bioinformatics online.

Funder

National Sciences and Engineering Research Council of Canada

Canadian Institutes of Health Research

CIHR

Canada Research Chair in Computational Leaning Theory

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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