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    Paul Teller — Carmelics
    Thinkers/Paul Teller
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    Paul Teller

    contemporaryAnalytic Philosophy of Science

    Paul Teller is an American philosopher of science at the University of California, Davis, known for his work on the philosophy of quantum field theory, scientific realism, and Bayesian epistemology. He has made significant contributions to debates about probabilistic reasoning, the interpretation of quantum mechanics, and the nature of properties and relations in physics.

    Notable Achievements

    1

    Authored 'An Interpretive Introduction to Quantum Field Theory' (1995), a foundational philosophical treatment of QFT

    2

    Developed influential critiques of probabilistic abduction, arguing such rules are either reducible to Bayes' rule or incoherent

    3

    Advanced relational approaches to quantum mechanics and the problem of individuality of particles

    4

    Contributed to debates on scientific realism, measurement theory, and the role of idealization in science

    Positions & Arguments(7)

    Modality & Possibility

    claim

    By analogy, simply positing relational tropes does not provide an effective theoretical response to Bradley's argument

    Truth & Knowledge

    claim

    By analogy, simply positing relational tropes does not provide an effective theoretical response to Bradley's argument

    premise

    At a Glance

    Ideas

    7

    Topics

    4

    Era

    contemporary

    Tradition

    Analytic Philosophy of Science

    Topic Influence

    Truth & Knowledge7
    Skepticism5
    Modality & Possibility1
    Moral Responsibility

    If a probabilistic abduction rule amounts to Bayes' rule, it is redundant.

    claim

    Probabilistic versions of abduction are either redundant or probabilistically incoherent, and therefore irrational to follow.

    premise

    Probabilistic incoherence means the rule may lead one to assess as fair a set of bets that together guarantee a financial loss regardless of outcomes.

    premise

    Probabilistic abduction rules must either amount to Bayes' rule or be at variance with it.

    premise

    If a probabilistic abduction rule is at variance with Bayes' rule, then by Lewis' dynamic Dutch book argument it is probabilistically incoherent.

    premise

    It is irrational to follow a rule that can lead one to assess as fair a set of bets guaranteeing financial loss.

    Skepticism

    premise

    If a probabilistic abduction rule amounts to Bayes' rule, it is redundant.

    claim

    Probabilistic versions of abduction are either redundant or probabilistically incoherent, and therefore irrational to follow.

    premise

    Probabilistic incoherence means the rule may lead one to assess as fair a set of bets that together guarantee a financial loss regardless of outcomes.

    premise

    Probabilistic abduction rules must either amount to Bayes' rule or be at variance with it.

    premise

    If a probabilistic abduction rule is at variance with Bayes' rule, then by Lewis' dynamic Dutch book argument it is probabilistically incoherent.

    Moral Responsibility

    premise

    It is irrational to follow a rule that can lead one to assess as fair a set of bets guaranteeing financial loss.

    1

    Related Thinkers

    Immanuel Kant4 sharedDavid Lewis4 sharedAristotle4 sharedBrian Skyrms4 sharedDavid Hume4 sharedPlato4 sharedG.W.F. Hegel4 sharedIsaac Newton4 shared

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