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Joris M. Mooij

Researcher at University of Amsterdam

Publications -  103
Citations -  8542

Joris M. Mooij is an academic researcher from University of Amsterdam. The author has contributed to research in topics: Causal model & Causal inference. The author has an hindex of 32, co-authored 101 publications receiving 6673 citations. Previous affiliations of Joris M. Mooij include Max Planck Society & Radboud University Nijmegen.

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Journal ArticleDOI

MAGMA: Generalized Gene-Set Analysis of GWAS Data

TL;DR: The results show that MAGMA has significantly more power than other tools for both the gene and the gene-set analysis, identifying more genes and gene sets associated with Crohn’s Disease while maintaining a correct type 1 error rate.
Proceedings Article

Nonlinear causal discovery with additive noise models

TL;DR: It is shown that the basic linear framework can be generalized to nonlinear models and, in this extended framework, nonlinearities in the data-generating process are in fact a blessing rather than a curse, as they typically provide information on the underlying causal system and allow more aspects of the true data-Generating mechanisms to be identified.
Posted Content

On Causal and Anticausal Learning

TL;DR: The problem of function estimation in the case where an underlying causal model can be inferred is considered, and a hypothesis for when semi-supervised learning can help is formulated, and corroborate it with empirical results.
Journal Article

Distinguishing cause from effect using observational data: methods and benchmarks

TL;DR: Empirical results on real-world data indicate that certain methods are indeed able to distinguish cause from effect using only purely observational data, although more benchmark data would be needed to obtain statistically significant conclusions.
Journal ArticleDOI

Causal discovery with continuous additive noise models

TL;DR: If the observational distribution follows a structural equation model with an additive noise structure, the directed acyclic graph becomes identifiable from the distribution under mild conditions, which constitutes an interesting alternative to traditional methods that assume faithfulness and identify only the Markov equivalence class of the graph, thus leaving some edges undirected.