国际著名逻辑学家和哲学家普利斯特（Graham Priest）将于2011年12月28日至2012年1月20日访问伟德国际1946源于英国和现代逻辑与逻辑应用研究所，并将为逻辑专业研究生开设“逻辑与哲学”课程。
普利斯特现任澳大利亚墨尔本大学教授，澳大利亚人文科学院院士，多所世界著名大学客座教授，曾任澳大利亚哲学学会和逻辑学会会长，国际逻辑、科学哲学和科学方法论联合会的副主席，是当今最为活跃的逻辑学家和哲学家之一。
以下为普利斯特教授授课计划及日程，欢迎感兴趣的师生参与。授课地点：费彝民楼（新闻传播学院楼）二楼立言厅（203室）
有关教材可联系顿新国老师或逻辑专业研究生。
Logic and Philosophy
（Nanjing University ，Winter 2011/12）
The aim of this course is to get you to understand some of the basic ideas of non-classical logic, their relevance to various issue in philosophy, and to engage with some of these issues in the light of the logical techniques. We will be using (parts of) my book Introduction to Non-Classical Logic: from If to Is (Cambridge University Press, 2008). You should possess a copy of this, and bring it with you to class. You should prepare yourself for the course by working through chapters 1 and 12.
There will be 10 3-hour sessions, 2pm-5pm every day, place to be announced. The sessions will be part lecture, part discussion, and part problems class. I will set exercises every session, and you are expected to have attempted these before the next session. The exact topics covered are flexible to a certain extent, and can be determined in part of participant-interests. However, the provisional programme is as follows. The section references are to Introduction to Non-Classical Logic.
Introduction
Session 1, December 29. Review of classical logic, the material conditional and the existential quantifier. (1.1-1.10, 12.1-12.7)
Conditionals
Session 2, December 30. Modal logic and the strict conditional. (2.1-2.8, 3.1-3.6, 4.5-4.9)
Session 3, January 3. Conditional logic. (5.1-5.5, and maybe 5.6-5.8)
Session 4, January 4. Intuitionist logic and its conditional. (6.1-6.6)
Session 5, January 5. Many-valued logics and their conditionals. (7.1-7.10)
Session 6, January 7. Relevant logic. (8.1-8.6, 10.1-10.4)
Session 7, January 9. Fuzzy logic, and modus ponens. (11.1-11.6)
Existence
Session 8, January 9. Free logic. (13.1-13.5)
Session 9, January 11. Quantified modal logic. (14.1-14.5, 15.1-15.4)
Session 10 January 12. Existence in intuitionistic logic and many-valued logics. (20.1-20.6, 21.1-21.7)