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Marta Sznajder
Ludwig Maximilians Universität, München
  1.  30
    What Conceptual Spaces Can Do for Carnap's Late Inductive Logic.Marta Sznajder - 2016 - Studies in History and Philosophy of Science Part A 56:62-71.
  2.  24
    A Geometric Principle of Indifference.Lieven Decock, Igor Douven & Marta Sznajder - 2016 - Journal of Applied Logic 19 (2):54-70.
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  3.  20
    Inductive Reasoning with Multi-Dimensional Concepts.Marta Sznajder - 2021 - British Journal for the Philosophy of Science 72 (2):465-484.
    Attribute spaces are a type of conceptual spaces which Carnap introduced in his late basic system of inductive logic. This article shows how to extend Carnap's use of them into a full model of inductive reasoning with geometrically represented concepts, extending my earlier work. The proposed model draws on Bayesian non-parametric techniques in order to define a probability distribution over the attribute space and a way of updating it with data. The model is another example of conceptual and formal continuity (...)
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  4.  18
    Inductive Logic as Explication: The Evolution of Carnap’s Notion of Logical Probability.Marta Sznajder - 2018 - The Monist 101 (4):417-440.
    According to a popular interpretation, Carnap’s interpretation of probability had evolved from a logical towards a subjective conception. However Carnap himself insisted that his basic philosophical view of probability was always the same. I address this apparent clash between Carnap's self-identification and the subsequent interpretations of his work. Following its original intentions, I reconstruct inductive logic as an explication. The emerging picture is of a versatile linguistic framework, whose main function is not the discovery of objective logical relations in the (...)
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