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#31
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MATH 520 Algebra (3) Review and continuation of the study of algebra begun in MATH 470. Covers some of the following: the theory of finite group theory including the Sylow Theorems, polynomial ring, unique factorization, number fields, and finite fields. The latter half of the course will cover field extensions of Galois theory, including the classic theorems on the unsolvability of the general quintic and the impossibility of certain ruler and compass constructions, such as trisecting an angle.
MATH 552 Introduction to Differential Topology and Geometry (3) Introduction to curves, surfaces, and possibly higher dimensional manifolds from the point of view of differential topology and/or differential geometry. Includes some of the following: curves (e.g., Frenet-Serret theorem and its consequences, isoparametric inequality, four-vertex theorem, line integrals, Fenchel's theorem), the topological classification of surfaces, vector fields, curvature on surfaces (leading up to some of the following: geodesics, minimal surfaces, Gauss's Theorema Egregium, and the Gauss-Bonnet theorem), introduction to higher dimensional manifolds, differential forms and integration and a Seminar Class on Digraphs |
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#32
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8 am m, w, f
830 t, h u wish it was this good |
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#33
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Industrial Quality Control
Manufacturing Processes Senior Design Of Productive Systems 2 Designing Decision Support Systems Fluid Mechanics Expert Systems In IMSE |
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#34
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[ QUOTE ]
MATH 520 Algebra (3) Review and continuation of the study of algebra begun in MATH 470. Covers some of the following: the theory of finite group theory including the Sylow Theorems, polynomial ring, unique factorization, number fields, and finite fields. The latter half of the course will cover field extensions of Galois theory, including the classic theorems on the unsolvability of the general quintic and the impossibility of certain ruler and compass constructions, such as trisecting an angle. MATH 552 Introduction to Differential Topology and Geometry (3) Introduction to curves, surfaces, and possibly higher dimensional manifolds from the point of view of differential topology and/or differential geometry. Includes some of the following: curves (e.g., Frenet-Serret theorem and its consequences, isoparametric inequality, four-vertex theorem, line integrals, Fenchel's theorem), the topological classification of surfaces, vector fields, curvature on surfaces (leading up to some of the following: geodesics, minimal surfaces, Gauss's Theorema Egregium, and the Gauss-Bonnet theorem), introduction to higher dimensional manifolds, differential forms and integration and a Seminar Class on Digraphs [/ QUOTE ] you a math graduate student? |
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#35
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how did you know?
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#36
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[ QUOTE ] ES2210 - Electric Circuit Analysis [/ QUOTE ] this class made me switch majors [/ QUOTE ] I haven't heard very many good things about it, but I was lucky enough to get a really good instructor. |
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#37
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Contracts II
Property II Writing II Civ Pro II Crim Law |
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#38
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any 3 of:
eco 464 corporate restructuring m 1:30-4:30 eco 468 behavioral finance th 1:30-4:30 mus 103 intro to music m w 12:30-1:30 eng 217 gore and glory: early heroic lit t th 12:30-1:30 wws 453 patent law t 1:30-4:30 wws 309 media and public policy w 1:30-4:30 plus finishing my senior thesis, with some small chance that I take another graduate level course in financial economics. |
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#39
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8 am m, w, f 830 t, h u wish it was this good [/ QUOTE ] college is more fun when you pick classes that avoid this type of scheduling whenever possible |
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#40
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8:40-9:50 M, W, F
12:00-1:20 M T Th F 3:00-4:15 Th 1:30-2:45 W F Not so bad as this semester, where I had either an 8:00 or 8:30 class every morning. However, by getting all of my requirements out of the way in the next year or so, I am going to have an amazing senior year. |
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