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Investigating the Combined Application of Mendelian Randomization and Constraint-Based Causal Discovery Methods

Vetró, Mihály
Bankó, Márton Bendegúz
Hullám, Gábor
2022-03-09T10:07:55Z
2022-03-09T10:07:55Z
2022

Abstract

Mendelian randomization (MR) is often used in medical studies and biostatistics, to reveal direct causation effects between exposures and diseases, typically the effect of some exposure (like chemicals, habits and other factors) to a known disease or disorder. However, this procedure has some strict prerequisites, which often do not comply with the known variables, or the exact causal structure of the variables is not known in advance. In this study, we investigate the use of constraint-based causal discovery algorithms (PC, FCI and RFCI) to produce a sufficient causal structure from the known observations, to aid us in finding variable triplets, upon which MR can be performed. In addition, we show that the validity of MR cannot always be determined based on its results alone. Finally, we investigate the application of the MR principle to determine the direction of causality between variable-pairs, which is a problem most constraint-based causal discovery methods struggle with.

http://hdl.handle.net/10890/16863
en
Investigating the Combined Application of Mendelian Randomization and Constraint-Based Causal Discovery Methods
könyvfejezet
Open Access
Budapest University of Technology and Economics, Department of Measurement and Information Systems
2022.02.07-2022.02.08.
Budapest, Hungary
29th Minisymposium of the Department of Measurement and Information Systems
2022
978-963-421-872-2
Budapest University of Technology and Economics
Budapest, Hungary
Proceedings of the 29th Minisymposium
Department of Measurement and Information Systems
Kiadói változat
Faculty of Electrical Engineering and Informatics
33
10.3311/MINISY2022-009
36
Mendelian Randomization
Bayesian networks
constraint-based causal discovery
causal effect strength
biostatistics
Konferenciacikk
Budapest University of Technology and Economics

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