Jon Barwise

Kenneth Jon Barwise (/ˈbɑːrwaɪz/; June 29, 1942 – March 5, 2000)[1] was an American mathematician, philosopher and logician who proposed some fundamental revisions to the way that logic is understood and used.

Education and career

Born in Independence, Missouri to Kenneth T. and Evelyn Barwise, Jon was a precocious child.

A pupil of Solomon Feferman at Stanford University, Barwise started his research in infinitary logic. After positions as assistant professor at Yale University and the University of Wisconsin, during which time his interests turned to natural language, he returned to Stanford in 1983 to direct the Center for the Study of Language and Information. He began teaching at Indiana University in 1990. He was elected a Fellow of the American Academy of Arts and Sciences in 1999.[2]

Philosophical and logical work

Barwise contended that, by being explicit about the context in which a proposition is made, the situation, many problems in the application of logic can be eliminated. He sought ... to understand meaning and inference within a general theory of information, one that takes us outside the realm of sentences and relations between sentences of any language, natural or formal. In particular, he claimed that such an approach resolved the liar paradox. He made use of Peter Aczel's non-well-founded set theory in understanding "vicious circles" of reasoning.

Barwise, along with his former colleague at Stanford John Etchemendy, was the author of the popular logic textbook Language, Proof and Logic. Unlike the Handbook of Mathematical Logic, which was a survey of the state of the art of Mathematical logic c. 1975, and of which he was the editor, this work targeted elementary logic. The text is notable for including computer-aided homework problems, some of which provide visual representations of logical problems. During his time at Stanford, he was also the first Director of the Symbolic Systems Program, an interdepartmental degree program focusing on the relationships between cognition, language, logic, and computation. The K. Jon Barwise Award for Distinguished Contributions to the Symbolic Systems Program has been given periodically since 2001.[3]

Selected publications
  • Barwise, K. J. (1975) Admissible Sets and Structures. An Approach to Definability Theory ISBN 0-387-07451-1
  • Barwise, K. J. & Perry, John (1983) Situations and Attitudes. Cambridge: MIT Press. ISBN 1-57586-193-3[4]
  • Barwise, K. J. & Etchemendy, J. (1987) The Liar: An Essay in Truth and Circularity ISBN 0-19-505944-1[5]
  • Barwise, K. J. (1988) The Situation in Logic ISBN 0-937073-32-6
  • Barwise, K. J. & Moss, L. (1996) Vicious Circles. On the Mathematics of Non-Wellfounded Phenomena ISBN 1-57586-008-2[6]
  • Barwise, K, J. & Seligman, J. (1997) Information Flow: the Logic of Distributed Systems ISBN 0-521-58386-1
  • Barwise, K. J. & Etchemendy, J. (2002) Language, Proof and Logic ISBN 1-57586-374-X
  • Barwise, K. J. Editor (1977) Handbook of Mathematical Logic. xi+1165 pages ISBN 0-7204-2285-X
  • Barwise, J. & Feferman, S. Editors (1985) Model-Theoretic Logics. x+893 pages ISBN 0-387-90936-2

See also

References
  1. Walsh, Eileen (8 March 2000). "Noted logician K. Jon Barwise dies". Stanford News Service.
  2. "Book of Members, 1780-2010: Chapter B" (PDF). American Academy of Arts and Sciences. Retrieved May 20, 2011.
  3. "K. Jon Barwise Award, Symbolic Systerms Program, Stanford University". Archived from the original on 2017-06-15. Retrieved 2015-03-29.
  4. Butterfield, Jerry (April 1986). "Review of Situations and Attitudes by Jon Barwise and John Perry". The Philosophical Quarterly. 36 (143): 292–296. doi:10.2307/2219775. JSTOR 2219775.
  5. Moss, Lawrence S. (1989). "Review of The Liar: An essay in truth and circularity by Jon Barwise and John Etchemendy" (PDF). Bull. Amer. Math. Soc. (N.S.). 20 (2): 216–225. doi:10.1090/S0273-0979-1989-15770-4.
  6. Rutten, J. J. M. M. (1998). "Review of Vicious circles: On the mathematics of non-wellfounded phenomena by Jon Barwise and Larry Moss" (PDF). Bull. Amer. Math. Soc. (N.S.). 35 (1): 69–75. doi:10.1090/s0273-0979-98-00735-6.
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