•  211
    High Hopes for Eternalism
    Acta Analytica 41 (2): 411-428. 2026.
    In this paper, I present two puzzles that pose a challenge for semantic eternalism, i.e., the thesis that propositions do not change their truth-values over time. The puzzles concern the attitude of hope. The first one is generated by the intuitive condition for hope’s satisfaction, according to which a hope that p is satisfied at t if and only if p is true at t. The second puzzle follows from the standard assumptions about probability. I argue that proponents of semantic eternalism can solve bo…Read more
  •  91
    Paweł Rojek’s Tropy i uniwersalia – review
    Principia 68 (Tom 68): 215-219. 2021.
    Paweł Rojek, Tropy i uniwersalia. Badania ontologiczne, Wydawnictwo Naukowe Semper, Warszawa 2019
  •  760
    The Operator Argument against eternalism holds that having non-vacuous tense operators in the language is incompatible with the claim that every proposition has its truth-value eternally. Assuming that (1) there are non-vacuous tense operators, (2) tense operators operate on propositions and (3) tense operators which operate on eternal entities are vacuous, it may be argued that eternalism is false. In this paper, I examine the Operator Argument. The goal is threefold. First, I want to present s…Read more
  •  669
    One of the most widely discussed philosophical issues is the problem of future contingents. Basically, the challenge is to create an adequate semantic theory of future-tensed sentences. Twardowski (1900) suggests that future contingent statements should be analyzed using the concept of probability. The aim of this paper is to show that (1) such an analysis is not appropriate and (2) that Twardowski’s main theses imply the Thin Red Line Theory. I discuss three potential arguments against my propo…Read more
  •  118
    Revisiting the Conditional Construal of Conditional Probability
    Logic and Logical Philosophy 32 (2): 261-268. 2023.
    We show how to extend any finite probability space into another finite one which satisfies the conditional construal of conditional probability for the original propositions, given some maximal allowed degree of nesting of the conditional. This mitigates the force of the well-known triviality results.