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Course Criteria
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1.00 Credits
Credits: 1 to 3; can be repeated once (unless MAR 4941 has already been taken) with a change in content up to 6 credits. A 10-12 week entry-level retail management internship. Opportunities available in stores, corporate headquarters and buying offices. Management training experiences in buying, store management, merchandising and customer service. Requires several papers and reports. Suggested course prior to internship: MAR 3023, Principles of Marketing. (S-U)
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1.00 Credits
Credits: 1 to 4; maximum 4 credits; can be repeated with a change in content up to 12 credits. Prereq: admission to an approved study abroad program and department permission. This course provides a mechanism to record course work taken at a foreign university be on the UF transcript as part of an approved study abroad program. This work also counts toward graduation.
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3.00 Credits
Credits: 1; Prereq: 90 hours earned and 3.6 UF GPA. A thesis is required for magna cum laude or summa cum laude designation. To qualify, students will normally have completed 90 semester hours of course work (exceptions may be made) and have at least a 3.6 GPA at the time they enroll. The thesis will be reviewed by at least one faculty member chosen by the honors coordinator from the student's department. (S-U)
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3.00 Credits
Credits: 3; Prereq: experience with a scientific programming language and a grade of C or better in MAC 2312 (or MAC 2512 or MAC 3473). Linear equations, matrices and determinants. Vector spaces and linear transformations. Inner products and eigenvalues. This course emphasizes computational aspects of linear algebra. (M) (MR)
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3.00 Credits
Credits: 3; Prereq: grade of C or better in a UF math course at the 2000 level or above; this requirement is waived for transfer students with junior standing. This course emphasizes theorems and proofs. Topics include algebraic and order properties of the real numbers; introduction to number theory; rational numbers and their decimal expansions; uncountability of the real numbers; complex numbers, irreducible polynomials over the integral, rational, real and complex numbers; and elementary theory of equations. Taking one (but not both) of MAS 3300 and MHF 3202 is required of mathematics majors. MAS 3300 is also particularly useful for prospective secondary-school mathematics teachers. (M) (MR)
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1.00 Credits
Credits: 4; Prereq: grade of C or better in MAC 2313 or MAC 3474 and in MAS 3300 or MHF 3202. Linear equations, matrices, vector spaces, linear transformations, determinants, eigenvalues and inner-product spaces. This course includes both theory and computational skills. The student is expected to develop the ability to reason through, and coherently write up, proofs of theorems. For math majors, this course serves as a transition from a study of techniques into more conceptual math; for engineering and science majors, it serves also as a coherent foundation in linear algebra.
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2.00 Credits
Credits: 3; Prereq: grade of C or better in MAS 4105. Further topics in linear algebra. (MR)
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3.00 Credits
Credits: 3; Prereq: experience with a scientific programming language and a grade of C or better in MAS 3114 or MAS 4105. Topics in linear algebra most useful in applications with emphasis on the numerical methods involved: direct and iterative solutions to systems of linear equations; matrix norms; Householder transformations; singular value decomposition; least squares and the generalized inverse; QR method for computing eigenvalues; condition number of linear systems and eigensystems.
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3.00 Credits
Credits: 3; Prereq: grade of C or better in MAC 2313 or MAC 3474. Review of vector algebra, lines, planes and space curves; vector fields, divergence and curl; line, surface, and volume integrals, the Divergence Theorem and Stokes' Theorem. (Note: Credit will be given for, at most, one of MAS 4156 and MAS 5157.)
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3.00 Credits
Credits: 3; Prereq: grade of C or better in MAC 2312 or MAC 2512 or MAC 3473; MAS 3300 recommended. An introduction to elementary number theory and its applications to computer science and cryptology. Divisibility, primes, Euclidean Algorithm, congruences, Chinese Remainder Theorem, Euler-Fermat Theorem and primitive roots. Selected applications to decimal fractions, continued fractions, computer file storage and hashing functions, and public-key cryptography. (M)
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