40000

MAT 40041 STATISTICS LAB

Provides foundation for understanding descriptive and inferential statistics, applications and statistical research.

MAT 42143 ABSTRACT ALGEBRA

This course develops rigorous understanding of algebraic structures.  Students construct and critique proof of properties concerning finite groups, finite simple groups, rings, integral domains, fields, polynomial rings, ring factorization, extension fields, finite fields, Sylow Theorems, and Lagrange's Theorem.
Prerequisite:  A "C" or better in MAT 20043 Discrete Mathematics and MAT 22043 Linear Algebra.

MAT 42243 ABSTRACT ALGEBRA II

Examines ring, module and fields. Culminates with a survey of Galois theory.

MAT 43443 NUMERICAL METHODS

Introduces numerical techniques and algorithms fundamental to scientific computer work including discussion of error, roots of equations, interpolation, systems of equations, numerical integration and methods of solution of ordinary differential equations. Prerequisite: MAT 21144 Calculus II.

Prerequisites

MAT 21144

MAT 44143 ADVANCED UNDERGRADUATE TOPIC

Advanced Undergraduate Topic introduces the student of mathematics to university instruction of an advanced undergraduate mathematics course. Which course offered will be determined by mutual consent of instructor and students with interest at point of offering. Prerequisite: A C or better in MAT 30243 Transition to Higher Mathematics and instructor consent.

MAT 44643 POINT SET TOPOLOGY

Topics include open set, closed set, topology, topological space, continuous function, connected space, compact space and classification of 2-d surfaces.

MAT 45143 INTRODUCTION TO REAL ANALYSIS

Introduction to Real Analysis develops the theory of calculus carefully and rigorously from basic principles, giving the student of mathematics the ability to construct, analyze and critique mathematical proofs in analysis. Prerequisite: A C or better in MAT 30243 Transitions to Higher Mathematics.

Prerequisites

MAT 30243

MAT 49201 INTEGRATIVE SEMNAR IN MATHEMATICS

Capstone course that evaluates comprehensive knowledge of undergraduate mathematics.  Assessment includes narrative from student describing his/her understanding of the program's learning objectives, comprehensive assessment of intuitive undergraduate mathematics, and a research component whereby the student submits some original mathematics. Prerequisite:  Completion of all required major courses or instructor consent.