SYLLABUS
Philosophy 240(511)
Introduction to Logic
Spring 2008
MWF 11:30a.m.-12:20p.m. O&M 103
Instructor Information:
Robert W. Burch
209F Bolton Hall (Viktor K. Finn Laboratory)
845-2932
Office Hours: MWF 12:20 p.m.-1:50 p.m.
Textbook: Patrick Hurley, A Concise Introduction to Logic, 10th ed., Wadsworth
Robert Burch, Study Guide to Hurley’s Logic, 10th ed., Wadsworth
Purpose of Course: To introduce students to standard propositional and predicate logic
Course Calendar:
Week number Monday date Readings Topics
Week 1 January 14 1.1-1.5 Introduction
6.1-6.2 Translation, Truth
Week 2 January 21 6.3-6.4 Truth Tables
Week 3 January 28 EXAM 1: Wednesday January 30
7.1 Inference 1
Week 4 February 4 7.2 Inference 2
Week 5 February 11 7.3 Inference 3
Week 6 February 18 7.4 Inference 4
Week 7 February 25 EXAM 2: Wednesday February 27
7.5 Conditional Proof
7.6 Indirect Proof
7.7 Tautologies
Week 8 March 3 8.1 Predicate Logic
SPRING BREAK, March 10-March 14
Week 9 March 17 8.2 Inference 1
8.3 Inference 2
Week 10 March 24 8.4 CP and IP
8.5 Invalid Arguments
Week 11 March 31 EXAM 3: Wednesday April 2
8.6 Multiple Generality
Week 12 April 7 8.6 Relations
Week 13 April 14 8.7 Identity
Week 14 April 21 8.6-8.7 First-Order Logic
Week 15 April 28 REVIEW
Week 16 May 5 FINAL EXAM: Wednesday, May7, 10:30-12:30
Course Grade: Grade is determined by the mean of the four exam grades, with the standard 90+ = A, 80+ = B, etc. cutoffs.
Honor code: Students are expected to abide by the Aggie Honor Code and to pledge and sign all work. See http://www.tamu.edu/aggie/honor/
Americans with Disabilities Act (ADA) Policy Statement:
The Americans with Disabilities Act (ADA) is a federal anti-discrimination statute that provides comprehensive civil rights protection for persons with disabilities. Among other things, this legislation requires that all students with disabilities be guaranteed a learning environment that provides for reasonable accommodation of their disabilities. If you believe you have a disability requiring accommodation, please contact the Department of Student Life, Services for Students with Disabilities, in Room 126 of the Koldus Building, or call 845-1637.
Exemplary Educational Objectives:
EEO1: To apply arithmetic, algebraic, and higher-order thinking to modeling real-world situations and solving real-world problems.
EEO2: To represent basic and mathematical information symbolically.
EEO3: To expand mathematical and formal-logical reasoning skills for the purpose of developing convincing arguments (mathematical and general).
EEO4: To relate computational theory to logical and mathematical thinking so as to enable the use of appropriate technology related to solving problems and judging the reasonableness of arguments.
EEO5: To interpret well-formed formulas of logic and to draw correct deductive inferences from them.