Bachelor of Arts in Mathematics

http://math.uoregon.edu

The department offers undergraduate preparation for positions in government, business, and industry and for graduate work in mathematics and statistics. Each student’s major program is individually constructed in consultation with an advisor.

Upper-division courses used to satisfy major requirements must be taken for letter grades, and only one D grade (D+ or D or D–) may be counted toward the upper-division requirement. At least 12 credits in upper-division mathematics courses must be taken in residence at the university.

Statistical Methods I (MATH 425) cannot be used to satisfy requirements for a mathematics major or minor.

To qualify for a bachelor’s degree with a major in mathematics, a student must satisfy the requirements for one of three options: the standard track, pure mathematics, or secondary teaching. In each option, most courses require calculus as a prerequisite, and in each option some of the courses require satisfying the bridge requirement.

Bachelor of Arts: Standard Track

MATH 253Calculus III4
MATH 281–282Several-Variable Calculus I-II8
MATH 341–342Elementary Linear Algebra8
CIS 122Introduction to Programming and Problem Solving (or another programming course approved by advisor)4
Select one of the following sets of Bridge courses:12
MATH 231–232 and two of MATH 201–206
MATH 261–262 and two of MATH 201–206
MATH 307 and four of MATH 201–206
Select one of the following Fundamentals sequences:8
Fundamentals of Analysis I-II
Fundamentals of Number Theory I-II
Fundamentals of Abstract Algebra I-II
Select four of the following, including at least one two-term sequence: 216
Fundamentals of Analysis I
Fundamentals of Analysis II
Theory of Differential Equations
Statistical Models and Methods 3
Fundamentals of Number Theory I
Fundamentals of Number Theory II
Elementary Numerical Analysis I
Elementary Numerical Analysis II
Fundamentals of Abstract Algebra I
Fundamentals of Abstract Algebra II
Geometries from an Advanced Viewpoint I
Geometries from an Advanced Viewpoint II
History and Applications of Calculus
Functions of a Complex Variable I
Functions of a Complex Variable II
Introduction to Analysis I
Introduction to Analysis II
Introduction to Analysis III
Partial Differential Equations: Fourier Analysis I
Partial Differential Equations: Fourier Analysis II
Introduction to Topology
Introduction to Topology
Introduction to Differential Geometry
Linear Algebra
Introduction to Abstract Algebra I
Introduction to Abstract Algebra II
Introduction to Abstract Algebra III
Networks and Combinatorics
Discrete Dynamical Systems
Introduction to Mathematical Cryptography
Introduction to Mathematical Methods of Statistics I
Introduction to Mathematical Methods of Statistics II 3
Mathematical Methods of Regression Analysis and Analysis of Variance
Stochastic Processes
Total Credits60

Bachelor of Arts: Pure Mathematics

MATH 253Calculus III4
MATH 281–282Several-Variable Calculus I-II8
MATH 316–317Fundamentals of Analysis I-II 18
MATH 341–342Elementary Linear Algebra8
CIS 122Introduction to Programming and Problem Solving (or another programming course approved by advisor)4
Select one of the following sets of Bridge courses:12
Elements of Discrete Mathematics I-II (and two from MATH 201–206)
Calculus with Theory I-II (and two from MATH 201–206)
Introduction to Proof (and four from MATH 201–206)
Select one of the following Abstract Algebra sequences:8
Fundamentals of Abstract Algebra I-II
Introduction to Abstract Algebra I-II
Select two of the following: 28
Theory of Differential Equations
Statistical Models and Methods 3
Fundamentals of Number Theory I
Fundamentals of Number Theory II
Elementary Numerical Analysis I
Elementary Numerical Analysis II
Fundamentals of Abstract Algebra I
Fundamentals of Abstract Algebra II
Geometries from an Advanced Viewpoint I
Geometries from an Advanced Viewpoint II
History and Applications of Calculus
Functions of a Complex Variable I
Functions of a Complex Variable II
Introduction to Analysis I
Introduction to Analysis II
Introduction to Analysis III
Partial Differential Equations: Fourier Analysis I
Partial Differential Equations: Fourier Analysis II
Introduction to Topology
Introduction to Topology
Introduction to Differential Geometry
Linear Algebra
Introduction to Abstract Algebra I
Introduction to Abstract Algebra II
Introduction to Abstract Algebra III
Introduction to Mathematical Methods of Statistics I
Introduction to Mathematical Methods of Statistics II 3
Mathematical Methods of Regression Analysis and Analysis of Variance
Stochastic Processes
Total Credits60

Bachelor of Arts: Secondary Teaching

MATH 253Calculus III4
MATH 281Several-Variable Calculus I4
MATH 341Elementary Linear Algebra4
MATH 343Statistical Models and Methods4
CIS 122Introduction to Programming and Problem Solving (or another programming course approved by advisor)4
Select one of the following sets of Bridge courses:12
Elements of Discrete Mathematics I-II (and two from MATH 201–206)
Calculus with Theory I-II (and two from MATH 201–206)
Introduction to Proof (and from from MATH 201–206)
Select two of the following Fundamentals sequences: 116
Fundamentals of Analysis I-II
Fundamentals of Number Theory I-II
Fundamentals of Abstract Algebra I-II
MATH 394–395Geometries from an Advanced Viewpoint I-II8
MATH 397History and Applications of Calculus4
Total Credits60