Symbolic Logic
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In this course you will learn a new language, "FOL," which makes plain certain fundamental aspects of human reasoning. Our goal will be to build a framework that can be used to assess and construct good arguments based on their form, or structure; the content is largely irrelevant. (Hence logic, like "Seinfeld," is about nothing.) More specifically, this course is designed as an introduction to propositional and first-order quantificational logic. You will learn to evaluate the status of logical formulae and arguments, to create examples and counterexamples, and to construct both informal and formal proofs. If time permits, we will cover some of the basic ideas of set theory and mathematical induction. Throughout, we will also consider how the language and techniques of the formal systems relate to ordinary language and reasoning. The tools and techniques of symbolic logic form the basis of much current work in philosophy, mathematics, computer science and programming, and some areas of linguistics and psychology. For everyone the study of logic is beneficial by enhancing general analytic and argumentative skills. Although some of you may have encountered this kind of
material before, no particular background is presupposed, and students
of all levels should be able to excel. The most important thing is to
keep up with the class. Each new step that we take will
presuppose a thorough understanding of the previous steps, so if you fall
behind, you are liable to find ourself in serious trouble.
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Class time will primarily be spent clarifying and expanding on the reading and homework exercises. We will clear up any aspects of the reading or the homework that students found to be confusing, and then build on that to approach more complex problems and/or new concepts or techniques. It is thus imperative that you come to class prepared: make sure that you have read the assigned section(s) very carefully, and have made a serious effort to solve at least the assigned exercises. We will sometimes meet in the Maxey computer
lab, so that everyone can have access
to the software during class. I will let you know about this as far in
advance as I can - but it's also important for us to remain flexible to
address any unexpected issues that arise.
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Hardware: Jon Barwise & John Etchemendy, Language, Proof, and Logic (CSLI Publications, 2003). Software: We will also use the software package that comes with the book. The software cannot be reused, so you must buy a new copy of the book. Also, make sure that you save the registration number that's printed on the CD envelope. (If you lose that number, you'll have to buy another copy of the book! - If you're nervous, I'd be happy to keep a copy of your registration numbers as a backup.) On-Line:
The authors of the textbook and software also have a very useful website.
Among other things, the website contains hints and solutions to some of
the exercises, and a download area where you can obtain the contents of
the CD using your registration number. (Thus if you lose the CD itself,
you can still get the software.)
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Ella Braden - bradenek@whitman.edu
- 525-9776 We are blessed with an outstanding pair of student teaching assistants for this course. Ella and Andy took this course with Patrick Frierson 2 years ago, and have graciously agreed to make their wisdom and expertise available to you. They will hold weekly "office hours" in our regular classroom, Sunday 7:30 - 9:00 p.m. and Thursday 6:30 - 8:00 p.m. They may also be willing to meet at other times, if needed - just get in touch with them to see. There are a few important points to keep in mind:
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Homework
The assigned exercises are the minimum that I think every student needs to do to ensure a thorough understanding of the material. If you are having any difficulties, you should certainly consider doing additional exercises – either ones in the textbook that we skip, or others that I can provide for you. Some of the exercises must be completed using one or more of the computer programs and submitted to the on-line “Grade Grinder,” while others must be completed on paper and turned in to me: Computer Exercises must be submitted
by 8:00 a.m. to receive full credit. Exercises submitted between 8:00
and class will receive half credit; exercises submitted after class will
help you learn, but won’t count towards your grade. Paper exercises must be brought to the
beginning of class to receive credit. Exercises completed after class
will help you learn, but won’t count directly towards your grade. In case there is a record-keeping glitch or dispute, make sure that you save all of your completed homework, including all of the computer files, Grade Grinder reports, and paper exercises with my feedback. Quizzes — 40% of your total
grade (about 6% each) Mid-Term Exam — 20% of
your total grade Final Exam — 40% of your
total grade
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Exceptions to due dates and other policies will be made only if:
In those cases, talk to me as early as you can, and I'll
gladly make any reasonable accommodation.
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* * You will need your registration number in
order to submit anything to the Grade Grinder. NOTE: The software has been thoroughly
tested and debugged, and WCTS has done its best to adjust the settings
on the Maxey machines so everything runs properly. But alas, there are
no guarantees!
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As mentioned above, the homework exercises are intended to be part of the learning process – and so the only thing that matters is that you end up (by the time of the quizzes and exams) with a thorough understanding of the material. Hence I strongly encourage you to work together in any way you think might help you to achieve that goal. However, each of you must write or submit your own solutions to the assigned exercises. Note that the on-line Grade Grinder can detect when files have been shared – in which case, neither student will receive credit for completing the homework. Keep in mind that you will not be able to work with anyone else on the quizzes or exams. So make sure that you work with others in a way that furthers your own understanding of the material, not as a crutch or substitute for understanding it.
Academic Honesty Your work on the quizzes and exams must be entirely your own. I consider cheating to be an extremely serious academic crime, and I will not tolerate it in any form. Any student caught cheating will automatically fail the course, and may face more severe penalties from the College. (For more details, see the Student Handbook.)
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