× Close

The Infona portal uses cookies, i.e. strings of text saved by a browser on the user's device. The portal can access those files and use them to remember the user's data, such as their chosen settings (screen view, interface language, etc.), or their login data. By using the Infona portal the user accepts automatic saving and using this information for portal operation purposes. More information on the subject can be found in the Privacy Policy and Terms of Service. By closing this window the user confirms that they have read the information on cookie usage, and they accept the privacy policy and the way cookies are used by the portal. You can change the cookie settings in your browser.

Items from 1 to 10 out of 10 results
customise view
items per page:

  • [1] O. Becker, Zur Logik der Modalitäten, Jahrbuch für Philosophie und phänomenologische Forschung, vol. 11 (1930), pp. 497–548.

  • [2] P. Blackburn, M. de Rijke, Y. Venema, Modal logic, vol. 53 of Cambridge Tracts in Theoretical Computer Science, Cambridge University Press, Cambridge (2001), DOI: http://dx.doi.org/10.1017/CBO9781107050884

  • [3] A. Chagrov, M. Zakharyaschev, Modal Logic, vol. 35 of Oxford Logic Guides, Oxford University Press, Oxford (1997).

  • [4] G. Hughes, M. Cresswell, An Introduction to Modal Logic, Methuen and Co. Ltd., London (1968).

  • [5] C. I. Lewis, C. H. Langford, Symbolic Logic, Appleton-Century-Crofts, New York (1932).

  • [6] K. Matsumoto, Reduction theorem in Lewis's sentential calculi, Mathematica Japonicae, vol. 3 (1955), pp. 133–135.

  • [7] J. C. C. McKinsey, A. Tarski, Some Theorems About the Sentential Calculi of Lewis and Heyting, Journal of Symbolic Logic, vol. 13(1) (1948), pp. 1–15, DOI: http://dx.doi.org/10.2307/2268135

  • [8] V. V. Rybakov, A modal analog for Glivenko's theorem and its applications, Notre Dame Journal of Formal Logic, vol. 3(2) (1992), pp. 244–248, DOI: http://dx.doi.org/10.1305/ndj/1093636103

  • [9] I. B. Shapirovsky, Glivenko's theorem, finite height, and local tabularity (2018), arXiv:1806.06899.

  • [10] A. Wroński, J. Zygmunt, Remarks on the free pseudo-boolean algebra with one-element free-generating set, Reports on Mathematical Logic, vol. 2 (1974), pp. 77–81.