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  • de Rijke, M. (1992). A system of dynamic modal logic. (Report; No. CSLI-92-170). Center for the Study of Language and Information, Stanford University.
  • de Rijke, M. (1992). A system of dynamic modal logic. (Report; No. LP-92-08). Institute for Logic, Language and Computation, University of Amsterdam.
  • van der Hoek, W., & de Rijke, M. (1992). Counting objects in generalized quantifier theory, modal logic and knowledge representation. In J. van der Does, & J. van Eijck (Eds.), Generalized quantifiers: theory and applications ILLC, University of Amsterdam.
  • de Rijke, M. (1992). What is modal logic? In Conference proceedings of Logic at Work CCSOM.
  • de Rijke, M. (1992). A modal logic for updating and contracting. In Abstracts of the 1992 Summer Meeting of the ASL (pp. 89-90). J. Bolyai Mathematical Society.
  • de Rijke, M. (1992). Unary interpretability logic. Notre Dame Journal of Formal Logic, 33, 249-272.
  • Open Access
    de Rijke, M. (1992). The modal logic of inequality. Journal of Symbolic Logic, 57(2), 566-584. https://doi.org/10.2307/2275293
  • van der Hoek, W., & de Rijke, M. (1991). Generalized quantifiers and modal logic. (Report; No. LP-01-02). Institute for Language, Logic and Information, University of Amsterdam.
  • de Rijke, M. (1991). Colloquium on Modal Logic 1991. Dutch Network for Language, Logic and Information.
  • de Rijke, M., & Venema, Y. (1991). Sahlqvist's theorem for Boolean algebras with operators. (Report; No. ML-91-10). Institute for Language, Logic and Information, University of Amsterdam.
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