Language, Proof, and Logic (Paperback)

Jon Barwise

ISBN 10: 1575866323 / ISBN 13: 9781575866321

Published by Centre for the Study of Language & Information, Stanford, 2011

About this Item

Paperback. Language Proof and Logic is available as a physical book with the software included and as a downloadable package of software plus the book in PDF format. The all-electronic version is available from Openproof at gradegrinder.net. The textbook/software package covers first-order language in a method appropriate for first and second courses in logic. An on-line grading services instantly grades solutions to hundred of computer exercises. It is designed to be used by philosophy instructors teaching a logic course to undergraduates in philosophy, computer science, mathematics, and linguistics. Introductory material is presented in a systematic and accessible fashion. Advanced chapters include proofs of soundness and completeness for propositional and predicate logic, as well as an accessible sketch of Godel's first incompleteness theorem. The book is appropriate for a wide range of courses, from first logic courses for undergraduates (philosophy, mathematics, and computer science) to a first graduate logic course. The software package includes four programs: Tarski's World, a new version of the popular program that teaches the basic first-order language and its semantics; Fitch, a natural deduction proof environment for giving and checking first-order proofs; Boole, a program that facilitates the construction and checking of truth tables and related notions (tautology, tautological consequence, etc.); Submit, a program that allows students to submit exercises done with the above programs to the Grade Grinder, the automatic grading service. Grade reports are returned to the student and, if requested, to the student's instructor, eliminating the need for tedious checking of homework. All programs are available for Windows and Macintosh systems. Instructors do not need to use the programs themselves in order to be able to take advantage of their pedagogical value. More about the software can be found at gradegrinder.net. The price of a new text/software package includes one Registration ID, which must be used each time work is submitted to the grading service. Once activated, the Registration ID is not transferable. A textbook/software package that covers first-order language in a method appropriate for a wide range of courses, from first logic courses for undergraduates (philosophy, mathematics, and computer science) to a first graduate logic course. It also includes applications for mobile devices, exercises, and a dedicated website. Shipping may be from our Sydney, NSW warehouse or from our UK or US warehouse, depending on stock availability.

Seller Inventory # 9781575866321

Bibliographic Details

• Title: Language, Proof, and Logic (Paperback)
• Publisher: Centre for the Study of Language & Information, Stanford
• Publication Date: 2011
• Language: English
• ISBN 10: 1575866323
• ISBN 13: 9781575866321
• Binding: Paperback
• Edition: 2nd Edition
• Condition: new

About this title

Synopsis

This textbook/software package covers first-order language in a method appropriate for a wide range of courses, from first logic courses for undergraduates (philosophy, mathematics, and computer science) to a first graduate logic course. The accompanying online grading service instantly grades solutions to hundreds of computer exercises. The second edition of "Language, Proof and Logic" represents a major expansion and revision of the original package and includes applications for mobile devices, additional exercises, a dedicated website, and increased software compatibility and support.

About the Author

Dave Barker-Plummer is a senior research scientist at Stanford University's Center for the Study of Language and Information. Jon Barwise (1942-2000) served on the faculties of Yale University, the University of Wisconsin, Stanford University, and Indiana University. John Etchemendy is currently provost and professor of philosophy and symbolic systems at Stanford University.