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  1. David Leech Anderson (2009). A Semantics for Virtual Environments and the Ontological Status of Virtual Objects. APA Newsletter on Philosophy and Computers 9 (1):15-19.
    Virtual environments engage millions of people and billions of dollars each year. What is the ontological status of the virtual objects that populate those environments? An adequate answer to that question requires a developed semantics for virtual environments. The truth-conditions must be identified for “tree”-sentences when uttered by speakers immersed in a virtual environment (VE). It will be argued that statements about virtual objects have truth-conditions roughly comparable to the verificationist conditions popular amongst some contemporary antirealists. This does not mean (...)
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  2. Arvid Båve (2013). Formulating Deflationism. Synthese 190 (15):3287-3305.
    I here argue for a particular formulation of truth-deflationism, namely, the propositionally quantified formula, (Q) “For all p, ${\langle \text{p}\rangle}$ is true iff p”. The main argument consists of an enumeration of the other (five) possible formulations and criticisms thereof. Notably, Horwich’s Minimal Theory is found objectionable in that it cannot be accepted by finite beings. Other formulations err in not providing non-questionbegging, sufficiently direct derivations of the T-schema instances. I end by defending (Q) against various objections. In particular, I (...)
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  3. N. Kurbis (2007). Pluralism and the Logical Basis of Metaphysics. In Logica Yearbook.
    I argue for a kind of logical pluralism on the basis of a difficulty with defining the meaning of negation in the framework of Dummett's and Prawitz' proof-theoretic semantics.
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  4. Nils Kurbis, Harmony, Normality and Stability.
    The paper begins with a conceptual discussion of Michael Dummett's proof-theoretic justification of deduction or proof-theoretic semantics, which is based on what we might call Gentzen's thesis: 'the introductions constitute, so to speak, the "definitions" of the symbols concerned, and the eliminations are in the end only consequences thereof, which could be expressed thus: In the elimination of a symbol, the formula in question, whose outer symbol it concerns, may only "be used as that which it means on the basis (...)
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