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Course Criteria
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3.00 Credits
Programmable algorithms, with error analysis, for: solving non-linear equations, systems of linear equations, matrix calculations, polynomial interpolation, least squares approximation, and numerical integration. Programming assignments. Prerequisites: Computer Science 121, 203, Mathematics 221. As needed.
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3.00 Credits
Basic theory of finite dimensional vector spaces, linear transformations over them, and associated matrix algebra. Fall 2006, Spring 2008.
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0.00 Credits
Sessions will cover a variety of student centered topics from student life, undergraduate research opportunities and presentations, graduate/professional school entrance exams, career planning and preparation. Fall.
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3.00 - 15.00 Credits
The integration of classroom theory with practical work experience under which students have specific periods of attendance at college and specific periods of employment, either full- or part-time, with or without pay. Credit may vary from three to 15 credits, but no more than four credits may be counted toward major requirements, with additional credits counted as free electives. Open only to Mathematics majors with approval of the department chair and the Vice President for Academic Affairs. Fall, Spring, Summer.
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3.00 - 15.00 Credits
The integration of classroom theory with practical work experience under which students have specific periods of attendance at college and specific periods of employment, either full- or part-time, with or without pay. Credit may vary from three to 15 credits, but no more than four credits may be counted toward major requirements, with additional credits counted as free electives. Open only to Mathematics majors with approval of the department chair and the Vice President for Academic Affairs. Fall, Spring, Summer.
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3.00 Credits
The Peano axioms and the construction of the Real Number System; topology of the Real Number System; limits and continuity; derivatives; the Riemann Integral. Prerequisite: Mathematics 122. Fall, even-numbered years.
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3.00 Credits
Further properties of the Riemann Integral; infinite series; sequences and series of functions; power series; the Stieltjes Integral; Fourier Series; introduction to Lebesgue Measure and the Lebesgue Integral. Prerequisite: Mathematics 401. As needed.
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3.00 Credits
An introduction to point-set topology. Properties of metric and general topological spaces. Applications to the space of real numbers. Prerequisite: Mathematics 401. As needed.
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3.00 Credits
Fundamentals of algebraic systems, including elementary theory of groups, rings, and fields. Prerequisite: Junior or senior standing. Fall, odd-numbered years.
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3.00 Credits
Algebraic structures including lattices, algebraic number fields and related topics. Prerequisite: Mathematics 407. As needed.
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