Selected Chapters from Logical Semantics František Gahér, prof. PhD. Code Teacher 5 2 ECTS credits Hours weekly 2/S Prerequisites Semester 100% attendance and final paper Assessment Notions of the sufficient condition and the necessary condition. Content Conditionals sentences. The conditioned vector, the course of events vector and the time vector. The condition of promise and of legal regulation. Theory of causality cause as condition the notion of INUS. – – Description of causality versus explanation. The conditions in the realm of analytic propositions. The sufficient condition and the necessary condition in logical systems. Ellipse, anaphora, modifiers, supposition a de re de operator Explication and reconstruction of elliptical texts. dicto, only. Bennett, J. (2003): Oxford: O. Bibliography A Philosophical Guide to Conditionals. University Press. Duží, M. Jespersen, B. Materna, P. (2010): Procedural Semantics for – – Hyperintenzional Logic. Foundations and Applications of Transparent Dordrecht: Springer. Intensional Logic. Gomes, G. (2009): Are Necessary and Sufficient Conditions Converse Relations? 87, 375-387. Australasian Journal of Philosophy Lepore, E. (2000): Meaning and Argument. An Introduction to Logic First ed. 2000, Blackwell. Through Language. Geis, M. W. (1993): Nonconditional Conditionals. Linguistics, – Ohio State University. Lycan, W. (2001): (paperback 2005). Real Conditionals. Mackie, J. L.: Causes and Conditions. American Philosophical Quarteley, Vol. 2, N. 4, 1965. Rescher, N. (2007): A Bradford Book The MIT Press Conditionals. Cambridge, Mass., London. Sanford, D. H. (1989): If P, then Q: Conditionals and the Foundations of London: Routledge. Reasoning. History of analytic philosophy 1 Title prof. Mgr. Marián Zouhar, Code Teacher PhD. 5 2 ECTS credits weekly none 2/W, 3/W Prerequisites Semester attendance and participation (10%), homework assignments (20%), one Assessment presentation (30%), essay (50%) This course introduces into the most fundamental representatives, the Content most important problems and key theories belonging to analytic
Selected Chapters from Logical Semantics Code Teacher František Gahér, prof. PhD. ECTS credits 5 Hours weekly 2 Prerequisites Semester 2/S Assessment 100% attendance and final paper Content Notions of the sufficient condition and the necessary condition. Conditionals sentences. The conditioned vector, the course of events vector and the time vector. The condition of promise and of legal regulation. Theory of causality – cause as condition – the notion of INUS. Description of causality versus explanation. The conditions in the realm of analytic propositions. The sufficient condition and the necessary condition in logical systems. Ellipse, anaphora, modifiers, supposition de re a de dicto, operator only. Explication and reconstruction of elliptical texts. Bibliography Bennett, J. (2003): A Philosophical Guide to Conditionals. Oxford: O. University Press. Duží, M. – Jespersen, B. – Materna, P. (2010): Procedural Semantics for Hyperintenzional Logic. Foundations and Applications of Transparent Intensional Logic. Dordrecht: Springer. Gomes, G. (2009): Are Necessary and Sufficient Conditions Converse Relations? Australasian Journal of Philosophy 87, 375-387. Lepore, E. (2000): Meaning and Argument. An Introduction to Logic Through Language. First ed. 2000, Blackwell. Geis, M. – W. (1993): Nonconditional Conditionals. Linguistics, Ohio State University. Lycan, W. (2001): Real Conditionals. (paperback 2005). Mackie, J. L.: Causes and Conditions. American Philosophical Quarteley, Vol. 2, N. 4, 1965. Rescher, N. (2007): Conditionals. A Bradford Book The MIT Press Cambridge, Mass., London. Sanford, D. H. (1989): If P, then Q: Conditionals and the Foundations of Reasoning. London: Routledge. Title History of analytic philosophy 1 Code Teacher prof. Mgr. Marián Zouhar, PhD. ECTS credits 5 weekly 2 Prerequisites none Semester 2/W, 3/W Assessment attendance and participation (10%), homework assignments (20%), one presentation (30%), essay (50%) Content This course introduces into the most fundamental representatives, the most important problems and key theories belonging to analytic
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