• On the Arithmetical Truth of Self‐Referential Sentences
    with Saeed Salehi
    Theoria. forthcoming.
    We take an argument of Gödel's from his ground‐breaking 1931 paper, generalize it, and examine its validity. The argument in question is this: "the sentence G says about itself that it is not provable, and G is indeed not provable; therefore, G is true".
  • I argue against Juliet Floyd and Hilary Putnam's (2000, 2004) reading of Wittgenstein's "notorious" paragraph on Gödel's first incompleteness theorem.
  • I aim at dissolving Kripke's dogmatism paradox by arguing that, with respect to any particular proposition p which is known by a subject A, it is not irrational for A to ignore all evidence against p. Along the way, I offer a definition of 'A is dogmatic with respect to p', and make a distinction between an objective and a subjective sense of 'should' in the statement 'A should ignore all the evidence against p'. For the most part, I deal with Kripke's original version of the paradox, wherein th…Read more
  • ABSTRACT: Appealing to the failure of counterfactual support is a standard device in refuting a Humean view on laws of nature: some true generalisations do not support relevant counterfactuals; therefore not every true general fact is a law of nature—so goes the refutation. I will argue that this strategy does not work, for our understanding of the truth-value of any counterfactual is grounded in our understanding of the lawhood of some statements related to it.