PHIL 2203: Logic

 

 

Bertrand Russell (1872-1970)

 

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Where / When: MWF 8:30 – 9:20, in Main 319; MWF 10:30 – 11:20, in Main 325

Instructor: Roman Briggs                                                                    

Email: rnbriggs@uark.edu                               

Course Website: http://comp.uark.edu/~rnbriggs/

Office: (479) 575-7553                                                 

Philosophy Department: (479) 575-3551

Office Location / Office Hours: MWF 9:30 – 10:30 in Old Main 310 (or, by appointment) Note: If I am not in 310, try Old Main 318 – the Philosophy Department.

Special Needs: If you have special needs, please contact me within the first week of class with paperwork from the Student Access Office in hand; this will aid me in making the accommodations necessary to insure your comfort and success.

Inclement Weather Policy: Unless the university officially cancels class, we will meet as scheduled.

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About the Course: The acquisition of the ins and outs of informal and formal logic, the subsequent application of these tools, and, more generally, cultivation of the ability to reason critically, enhances one’s approach to virtually every field of study. So, logic (in practice) aids the philosopher, the psychologist, the sociologist, the political scientist (...), and the creative writer alike. That said, mastery of elementary logic leads to a thoroughgoing edification as regards any student's “adventures in academia”; and, it might be argued, edification of the individual more generally. Aristotle conveys this idea best in suggesting that logic, while certainly a science in and of itself, is a prerequisite for work in any science.

In this course, the student will be introduced to concepts such as deduction and induction (with an emphasis on Mill’s Methods); lexical definitions; formal and informal fallacies; Venn Diagrams; truth functions; truth tables (for propositions and for arguments), and indirect truth tables. So too, the student will be introduced to various methods of checking an argument for validity and soundness; and, to natural deduction in propositional logic (sentential derivations), and elementary predicate logic.

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Materials: Each student should purchase (or, if at all possible, borrow) a copy of Patrick J. Hurley's A Concise Introduction to Logic (8th Edition).

 

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Grades shall be given in consideration of the following:

 

Attendance and Participation: Attendance will be taken promptly at the beginning of each meeting, and while it will not play a direct role in overall grades, it will be taken into consideration as regards any borderline grade (For instance, if a student were to finish up the course with an 88.8%, and she happened to have impeccable attendance, a 90% would certainly not be out of the question as regards hers final grade; vice versa for the student who has rarely darkened the classroom door). Each day we will, as a class, spend class time completing oral exercises found in the textbook. Participation in these exercises, along with general discussion of the topics at hand, will also have an effect on borderline grades.

 

Pop Quizzes: Seven unannounced quizzes, a few of which may come in the form of take-home assignments, will be administered throughout the semester (each valued at 10 points); I will average the highest five of each student's scores into her/his overall grade, thereby dropping the lowest two. As the pop quiz score substantiates what might have been a grade for mandatory attendance, quizzes may not be made up. 5 quizzes x 10 points = 50 points possible

 

Exams: Three exams will be administered throughout the semester – two midterms, and one final which will be cumulative in nature. The format/content of the exams will be discussed as the course evolves. (I shouldn't have to say this, but here goes: no cheating, please. To read over the U of A's Academic Honesty Policy, click here.)  3 exams x 100 points = 300 points possible

 

Exam Make-Up Policy: Exams may be made up within one week of the original test date, given I am contacted (via email, telephone, or voicemail) before the regularly scheduled exam time. Exams may be made up within two weeks of the original test date with a penalty of 25% (again, if I was contacted). Exams not made up within three weeks of the original test date will result in a zero.

 

Course Total = 50 points + 300 points = 350 points possible for the course

 

 

Disclaimer: The opinions expressed on this and connected pages do not reflect those of, nor are they endorsed by, The University of Arkansas (Fayetteville); they are, however, endorsed by the ghost of Gottlob Frege. ;)