On the Minimization Principle in the Boolean Approach to Causal Discovery

Jiji Zhang*

*Corresponding author for this work

    Research output: Chapter in book/report/conference proceedingConference proceedingpeer-review

    2 Citations (Scopus)

    Abstract

    I examine the role of minimization in the Boolean approach to causal discovery, focusing on a recent development of the approach, implemented in a method called Coincidence Analysis (CNA). I present some prima facie counterexamples to the soundness of the minimization steps in CNA, or to the validity of a minimization principle that is naturally suggested by the minimization steps. I discuss two possible responses to the challenge, and argue that while one (but not the other) of them is viable, it renders the role of minimization steps inessential in an important sense. I end by suggesting that the trouble with the minimization principle arises out of locally uninstantiated regularities that regularity theorists have no reason to dismiss.

    Original languageEnglish
    Title of host publicationPhilosophical Logic. Current Trends in Asia
    Subtitle of host publicationProceedings of AWPL-TPLC 2016
    EditorsSyraya Chin-Mu Yang, Kok Yong Lee, Hiroakira Ono
    PublisherSpringer Singapore
    Pages79-94
    Number of pages16
    Edition1st
    ISBN (Electronic)9789811063558
    ISBN (Print)9789811063541, 9789811348631
    DOIs
    Publication statusPublished - 25 Nov 2017
    EventThe Joint Conference of the 3rd Asian Workshop on Philosophical Logic & the 3rd Taiwan Philosophical Logic Colloquium - National Taiwan University, Taipei, Taiwan
    Duration: 5 Oct 20168 Oct 2016

    Publication series

    NameLogic in Asia: Studia Logica Library
    ISSN (Print)2364-4613
    ISSN (Electronic)2364-4621

    Conference

    ConferenceThe Joint Conference of the 3rd Asian Workshop on Philosophical Logic & the 3rd Taiwan Philosophical Logic Colloquium
    Abbreviated titleAWPL 2016, TPLC 2016
    CityTaipei, Taiwan
    Period5/10/168/10/16

    Scopus Subject Areas

    • Logic
    • Philosophy
    • Computer Science (miscellaneous)

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