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Type of logic

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dbo:description
  • type de logique (fr)
  • type of logic (en)
  • tipo di logica (it)
  • Art von Logik (de)
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  • refBur2003 (en)
  • refCamHod2001 (en)
  • refEklKol2002 (en)
  • refEnd1970 (en)
  • refFef2006 (en)
  • refFigGorGri2011 (en)
  • refHin1996 (en)
  • refHin2002 (en)
  • refHinSan1989 (en)
  • refHinSan1996 (en)
  • refHod97 (en)
  • refHod97b (en)
  • refJan2002 (en)
  • refKol2001 (en)
  • refKolSym2004 (en)
  • refKonVaa2009 (en)
  • refManSanSev2011 (en)
  • refSan1993 (en)
  • refSan2008 (en)
  • refVää2007 (en)
  • refWal1970 (en)
dbp:reference
  • Burgess, John P., "A Remark on Henkin Sentences and Their Contraries", Notre Dame Journal of Formal Logic 44 :185-188 . (en)
  • Figueira, Santiago, Gorín, Daniel and Grimson, Rafael "On the Expressive Power of IF-Logic with Classical Negation", WoLLIC 2011 proceedings, pp. 135-145, ,http://www.glyc.dc.uba.ar/santiago/papers/iflso.pdf. (en)
  • Eklund, Matti and Kolak, Daniel, "Is Hintikka’s Logic First Order?" Synthese, 131: 371-388 June 2002, https://link.springer.com/content/pdf/10.1023%2FA%3A1016184410627. (en)
  • Hodges, Wilfrid , "Compositional semantics for a language of imperfect information". Journal of the IGPL 5: 539–563. (en)
  • Cameron, Peter and Hodges, Wilfrid , "Some combinatorics of imperfect information". Journal of Symbolic Logic 66: 673-684. (en)
  • Kontinen, Juha and Väänänen, Jouko, "On definability in dependence logic" , Journal of Logic, Language and Information 18 , 317-332. (en)
  • Enderton, Herbert B., "Finite Partially-Ordered Quantifiers", Mathematical Logic Quarterly Volume 16, Issue 8 1970 Pages 393–397. (en)
  • Hodges, Wilfrid, "Some Strange Quantifiers", in Lecture Notes in Computer Science 1261:51-65, Jan. 1997. (en)
  • Mann, Allen L., Sandu, Gabriel and Sevenster, Merlijn Independence-Friendly Logic. A Game-Theoretic Approach, Cambridge University Press, . (en)
  • Hintikka, Jaakko , "The Principles of Mathematics Revisited", Cambridge University Press, . (en)
  • Janssen, Theo M. V., "Independent choices and the interpretation of IF logic." Journal of Logic, Language and Information, Volume 11 Issue 3, Summer 2002, pp. 367-387 http://dare.uva.nl/document/1273. (en)
  • Hintikka, Jaakko, "Hyperclassical logic and its implications for logical theory", Bulletin of Symbolic Logic 8, 2002, 404-423http://www.math.ucla.edu/~asl/bsl/0803/0803-004.ps . (en)
  • Sandu, Gabriel, "On the Logic of Informational Independence and Its Applications", Journal of Philosophical Logic Vol. 22, No. 1 , pp. 29-60. (en)
  • Kolak, Daniel and Symons, John, "The Results are In: The Scope and Import of Hintikka’s Philosophy" in Daniel Kolak and John Symons, eds., Quantifiers, Questions, and Quantum Physics. Essays on the Philosophy of Jaakko Hintikka, Springer 2004, pp. 205-268 , . (en)
  • Sandu, Gabriel, "If-Logic and Truth-definition", Journal of Philosophical Logic April 1998, Volume 27, Issue 2, pp 143–164. (en)
  • Kolak, Daniel, On Hintikka, Belmont: Wadsworth 2001 . (en)
  • Hintikka, Jaakko and Sandu, Gabriel , "Informational independence as a semantical phenomenon", in Logic, Methodology and Philosophy of Science VIII , North-Holland, Amsterdam, . (en)
  • Hintikka, Jaakko and Sandu, Gabriel, "Game-theoretical semantics", in Handbook of logic and language, ed. J. van Benthem and A. ter Meulen, Elsevier 1996 Updated in the 2nd second edition of the book . (en)
  • Feferman, Solomon, "What kind of logic is “Independence Friendly” logic?", in The Philosophy of Jaakko Hintikka ; Library of Living Philosophers vol. 30, Open Court , 453-469, http://math.stanford.edu/~feferman/papers/hintikka_iia.pdf. (en)
  • Walkoe, Wilbur John Jr., "Finite Partially-Ordered Quantification", The Journal of Symbolic Logic Vol. 35, No. 4 , pp. 535-555. (en)
  • Väänänen, Jouko, 2007, 'Dependence Logic -- A New Approach to Independence Friendly Logic', Cambridge University Press, , https://web.archive.org/web/20070921164444/http://www.cambridge.org/uk/catalogue/catalogue.asp?isbn=9780521876599. (en)
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rdfs:label
  • Independence-friendly logic (en)
  • Lógica de independência amigável (pt)
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