Literature DB >> 33376450

Unmixing for Causal Inference: Thoughts on McCaffrey and Danks.

Kun Zhang1, Madelyn R K Glymour2.   

Abstract

McCaffrey and Danks have posed the challenge of discovering causal relations in data drawn from a mixture of distributions as an impossibility result in functional magnetic resonance (fMRI). We give an algorithm that addresses this problem for the distributions commonly assumed in fMRI studies and find that in testing, it can accurately separate data from mixed distributions. As with other obstacles to automated search, the problem of mixed distributions is not an impossible one, but rather a challenge. 1Introduction2Background3Addressing the Problem4Discussion.
© The Author(s) 2018. Published by Oxford University Press on behalf of British Society for the Philosophy of Science. All rights reserved. For permissions, please email: journals.permissions@oup.com.

Year:  2018        PMID: 33376450      PMCID: PMC7750961          DOI: 10.1093/bjps/axy040

Source DB:  PubMed          Journal:  Br J Philos Sci        ISSN: 0007-0882            Impact factor:   3.978


  4 in total

1.  On meta-analyses of imaging data and the mixture of records.

Authors:  J D Ramsey; P Spirtes; C Glymour
Journal:  Neuroimage       Date:  2010-08-12       Impact factor: 6.556

2.  Non-Gaussian methods and high-pass filters in the estimation of effective connections.

Authors:  Joseph D Ramsey; Ruben Sanchez-Romero; Clark Glymour
Journal:  Neuroimage       Date:  2013-10-05       Impact factor: 6.556

3.  A million variables and more: the Fast Greedy Equivalence Search algorithm for learning high-dimensional graphical causal models, with an application to functional magnetic resonance images.

Authors:  Joseph Ramsey; Madelyn Glymour; Ruben Sanchez-Romero; Clark Glymour
Journal:  Int J Data Sci Anal       Date:  2016-12-01

Review 4.  Causal discovery and inference: concepts and recent methodological advances.

Authors:  Peter Spirtes; Kun Zhang
Journal:  Appl Inform (Berl)       Date:  2016-02-18
  4 in total

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