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In this course we will pick up where Fred Tinsley left off in MA321, continuing with much of the rest of the contents of A First Course in Abstract Algebra, by Anderson and Feil.
In the process we will encounter some amazing impossibility results first proved in the early nineteenth century. These results were only made possible by the development of group theory and field theory. We'll prove that it is impossible to duplicate the cube, trisect the angle, square the circle, and solve the general fifth degree equation by radicals.
Daily Schedule: Mornings: 9:30 a.m.-
noon or so Afternoons: 1:15--2:45 or so
Office Hours: After class is usually a great time to talk, and set a later appointment if necessary. I'm also available most afternoons 1:15-4; I'll let you know if there are exceptions!
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