UNIVERSITY OF EDINBURGH :: PHIL08004
course summary. This course is an introduction to what is known as formal or symbolic logic, requiring no prior knowledge of philosophy or mathematics. Logic is the science of reasoning—the systematic study of the principles of good and bad reasoning, and has been a central and foundational part of philosophy, stretching back over 2000 years to the earliest investigations of logic in Ancient Greece. Logic is both an historically important area of philosophy and an indispensable tool used in philosophy. Understanding philosophical texts without any knowledge of basic logic is typically very difficult and a general grasp of the meaning of various key concepts is absolutely essential if one is to evaluate the strength of a philosophical position or philosophical claim. Virtually every area of philosophy—be it ethics, metaphysics, or epistemology—relies extensively on concepts from logic. The aim of this course is not to communicate results about logical systems per se but instead to impart a skill—the ability to recognize and construct correct derivations and countermodels. We will proceed via a graduated but unified development of logic from the basics of the sentential logic up to predicate logic. Along the way we will take short diversions into the historical issues that led to various developments (e.g. the insights of Aristotle, the Stoics, Leibniz, Frege, Jaskowski, and Tarski, among others).
lecturer: Dr. Brian Rabern
course text: An Exposition of Symbolic Logic, Terrence Parsons
course software: elogic
Robson Building , H.R.B Lecture Theatre.
All content and information for this course are accessbile from the University of Edinburgh LEARN page for this course.
Week 1 [ homework ]
Week 2 [ homework ]
Week 3 [ homework ]
Week 4 [ homework ]
Week 5 [ homework; study guide ]
No classes -- February 20-24, 2023
Week 6 [ homework ]
Week 7 [ homework ] [syntax playground for L3]
Week 8 [ homework ]
Week 9 [ homework ]
Week 10 [ homework ]
Countermodels [Parsons 3: 45-47]
Derivations and models [Parsons 3: 48]
Beyond monadic [Parsons 4, L4 exersices]
Review and conclude
Logic 1 Final Test