MATH 414
Spring 2023 Part of Term 1
Jan 17-May 3
Credit: 3 OR 4 hours.
Introduction to the formalization of mathematics and the study of axiomatic systems; expressive power of logical formulas; detailed treatment of propositional logical and predicate logic; compactness theorem and Godel completeness theorem, with applications to specific mathematical theories; algorithmic aspects of logical formulas. Proofs are emphasized in this course, which can serve as an introduction to abstract mathematics and rigorous proof; some ability to do mathematical reasoning required.
3 or 4 undergraduate hours. 3 or 4 graduate hours. 4 hours of credit requires approval of the instructor and department with completion of additional work of substance. Prerequisite: MATH 347 or MATH 348 or equivalent experience.
| CRN | Type | Section | Time | Day | Location | Instructor | Section Details | |
|---|---|---|---|---|---|---|---|---|
|
37954
|
Lecture-Discussion
|
C13
|
11:00AM
-11:50AM
|
MWF
|
Altgeld Hall
|
Junge, M
|
|
|
|
37956
|
Lecture-Discussion
|
C14
|
11:00AM
-11:50AM
|
MWF
|
Altgeld Hall
|
Junge, M
|
|