8 found
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  1.  13
    Bartosz Więckowski (2011). Rules for Subatomic Derivation. Review of Symbolic Logic 4 (2):219-236.
    In proof-theoretic semantics the meaning of an atomic sentence is usually determined by a set of derivations in an atomic system which contain that sentence as a conclusion (see, in particular, Prawitz, 1971, 1973). The paper critically discusses this standard approach and suggests an alternative account which proceeds in terms of subatomic introduction and elimination rules for atomic sentences. A simple subatomic normal form theorem by which this account of the semantics of atomic sentences and the terms from which they (...)
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  2.  72
    Bartosz Więckowski (2010). Associative Substitutional Semantics and Quantified Modal Logic. Studia Logica 94 (1):105 - 138.
    The paper presents an alternative substitutional semantics for first-order modal logic which, in contrast to traditional substitutional (or truth-value) semantics, allows for a fine-grained explanation of the semantical behavior of the terms from which atomic formulae are composed. In contrast to denotational semantics, which is inherently reference-guided, this semantics supports a non-referential conception of modal truth and does not give rise to the problems which pertain to the philosophical interpretation of objectual domains (concerning, e.g., possibilia or trans-world identity). The paper (...)
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  3.  5
    Bartosz Więckowski (2016). Subatomic Natural Deduction for a Naturalistic First-Order Language with Non-Primitive Identity. Journal of Logic, Language and Information 25 (2):215-268.
    A first-order language with a defined identity predicate is proposed whose apparatus for atomic predication is sensitive to grammatical categories of natural language. Subatomic natural deduction systems are defined for this naturalistic first-order language. These systems contain subatomic systems which govern the inferential relations which obtain between naturalistic atomic sentences and between their possibly composite components. As a main result it is shown that normal derivations in the defined systems enjoy the subexpression property which subsumes the subformula property with respect (...)
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  4.  46
    Bartosz Więckowski (2012). A Constructive Type-Theoretical Formalism for the Interpretation of Subatomically Sensitive Natural Language Constructions. Studia Logica 100 (4):815-853.
    The analysis of atomic sentences and their subatomic components poses a special problem for proof-theoretic approaches to natural language semantics, as it is far from clear how their semantics could be explained by means of proofs rather than denotations. The paper develops a proof-theoretic semantics for a fragment of English within a type-theoretical formalism that combines subatomic systems for natural deduction [20] with constructive (or Martin-Löf) type theory [8, 9] by stating rules for the formation, introduction, elimination and equality of (...)
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  5.  14
    Bartosz Więckowski (2015). Constructive Belief Reports. Synthese 192 (3):603-633.
    The paper develops a proof-theoretic semantics for belief reports by extending the constructive type-theoretical formalism presented in Więckowski with a specific kind of set-forming operator suited for the representation of belief attitudes. The extended formalism allows us to interpret constructions which involve, e.g., iteration of belief, quantifying into belief contexts, and anaphora in belief reports. Moreover, constructive solutions to canonical instances of the problem of hyperintensionality are suggested. The paper includes a discussion of Ranta’s constructive account of belief reports.
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  6.  4
    Bartosz Więckowski (2010). Associative Substitutional Semantics and Quantified Modal Logic. Studia Logica 94 (1):105-138.
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  7.  34
    Bartosz Wieckowski, Modality Without Reference. An Alternative Semantics for Substitutional Quantified Modal Logic and its Philosophical Significance.
    This dissertation develops a substitutional semantics for first-order (modal) logic which, unlike truth-value semantics, allows a fine-grained analysis of the semantical behaviour of the terms and predicates from which atomic formulae are composed. Moreover, it proposes a nondenotational philosophical foundation for the semantics of substitutional quantified (modal) logic.
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  8. Bartosz Więckowski (2010). Proof Theory for Fuzzy Logics. [REVIEW] Bulletin of Symbolic Logic 16 (3):415-418.
     
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