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SCHEDULE 
 - Class will meet on Tuesday and Thursday, 11:00 AM–12:15 PM in LOV 201.
     
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PREREQUISITES 
 - MAS 4302 or permission by the instructor.
     
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TEXT 
 - Hungerford, Abstract Algebra: An Introduction, 2nd edition (Brooks/Cole, 1997, ISBN 0-03-010559-5)
     
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COURSE CONTENT 
 - Roughly the material from Chapter 6 to 11 of the book. In slightly more detail:
         
         - Ideals in Rings;
         
 
         - Groups;
         
 
         - (Possibly) More topics in group theory;
         
 
         - Integral Domains;
         
 
         - Field Extensions;
         
 
         - Galois Theory.
 
     The course, which is the second part of a two-semester sequence, will introduce and explore groups as well as delve more
     deeply into rings and fields.
     
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COURSE OBJECTIVES 
 - The purpose of this course is to introduce the student to more advanced topics in modern and
     abstract algebra with an emphasis on concepts, methods of proof, and the communication of mathematical
     ideas.
                                                                                                      
                                                                                                      
     
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COURSE FORMAT and STUDENT RESPONSIBILITIES 
 - The textbook will be followed pretty closely, with only minor
     variations. This being abstract algebra, there will be a certain emphasis on the proofs of various mathematical facts, and how
     to write them. But Mathematics is learnt by doing, in particular by solving problems in order to cement the theory. Therefore
     part of class time will be devoted to problem discussions. At the same time, students are expected to attempt to solve
     problems from the textbook on their own first, in fact as many as possible. Although not graded (see the “homework” section
     below), solving problems is the students’ responsibility in order to attain a maximum degree of practice with the subject
     matter.
     
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HOMEWORK 
 - Homework problems will be assigned but not collected for grading. Homework assignments will be posted on the
     course web page and/or announced in class. In any case, assignments only are a suggestion, and you should attempt as many
     problems as possible. Students are expected to work out problems as part of their study routine. An effort will be made to
     discuss problems in class, in order to illustrate the material. Therefore students are expected to actively participate in these
     discussions.
     
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GRADING 
 - Your grades will be determined by your performance in the weekly quizzes, the two midterms, and the final exams in
     equal percentages.
     
Letter grades will be determined from numerical grades as follows. A: 90-100%; B: 80-89%; C: 70-79%; D: 60- 69%; F: 0-59%.
     Plus or minus grades may be assigned in a manner consistent with standard University practice. This includes factors such as
     class attendance and participation.
     
Partial credit will be awarded only when part of a solution is completely correct. Also, a grade of I will not be given to avoid a
     grade of F or to give additional study time. Failure to process a course drop will result in a course grade of
     F.
     
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GRADING PHILOSOPHY 
 - Communication in writing of mathematical ideas in an important element of both reseach practice
     and teaching. Hence neatness in writing and presentation of ideas, as well as mathematical correctness, will be taken into
     account.
     
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WEEKLY QUIZZES 
 - On Thursday, usually the last 10 or 15 minutes, at the end of class.
     
There will be 12 or 13 graded weekly quizzes. The quiz overall score will be computed as Total quiz points/10, 100%
     maximum.
     
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MIDTERM EXAMS 
 - There will be two midterm exams. The tentative dates (subject to change with advance notice) are as
     follows:
         
         - Thursday, Feb. 7.
         
 
         - Thursday, Mar. 21.
 
     There will be no quiz on a midterm day.
     
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FINAL EXAM 
 - Thursday, May 2nd, 7:30–9:30 AM, same location as class meetings.
     
The final exam will be cumulative, with emphasis on the material not covered by the midterms.
     
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EXAM POLICY 
 - No makeups. An absence may be excused given sufficient evidence of extenuating circumstances and in
     accordance with the University policy stated below. In such a case, extra weight will be attached to the other exams. Barring
     emergencies, the matters leading to a possible excused absence should be discussed with the instructor well in advance. An
     unexcused absence will result in a grade of zero.
     
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ATTENDANCE 
 - Students are expected to attend class regularly. A student absent from class bears the full responsibility for all
     subject matter and information discussed in class. Attendance (and participation) will be useful to make decisions in
     borderline cases.
     
Other situations are discussed under “University Attendance Policy” below.
                                                                                                      
                                                                                                      
     
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UNIVERSITY ATTENDANCE POLICY 
 - Excused absences include documented illness, deaths in the family and
     other documented crises, call to active military duty or jury duty, religious holydays, and official University
     activities. These absences will be accommodated in a way that does not arbitrarily penalize students who
     have a valid excuse. Consideration will also be given to students whose dependent children experience serious
     illness.
     
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ACADEMIC HONOR POLICY 
 - The Florida State University Academic Honor Policy outlines the University’s expectations for
     the integrity of students’ academic work, the procedures for resolving alleged violations of those expectations, and the rights
     and responsibilities of students and faculty members throughout the process. Students are responsible for reading the
     Academic Honor Policy and for living up to their pledge to “... be honest and truthful and ... [to] strive for personal and
     institutional integrity at Florida State University.” (Florida State University Academic Honor Policy, found at
     http://dof.fsu.edu/honorpolicy.htm)
     
The policy is based on the premise that each student has the responsibility 1) to uphold the highest standards of academic
     integrity in the student’s own work, 2) to refuse to tolerate violations of academic integrity in the University community, and
     3) to foster a high sense of integrity and social responsibility on the part of the University community. You have
     successfully completed many mathematics courses and know that on a “test” you may not give or receive any help
     from a person or written material except as specifically designed acceptable. Out of class you are encouraged
     to work together on assignments, but plagiarizing of the work of others or study manuals is academically
     dishonest.
     
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AMERICANS WITH DISABILITIES ACT 
 - Students with disabilities needing academic accommodation should: (1) register
     with and provide documentation to the Student Disability Resource Center; and (2) bring a letter to the instructor indicating
     the need for accommodation and what type. This should be done during the first week of class. This syllabus and other class
     materials are available in alternative format upon request. For more information about services available to FSU students with
     disabilities, contact the:
     Student Disability Resource Center
874 Traditions Way
108 Student Services Building
Florida State University
Tallahassee, FL 32306-4167
(850) 644-9566 (voice)
(850) 644-8504 (TDD)
sdrc@admin.fsu.edu
http://www.disabilitycenter.fsu.edu/
     
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SYLLABUS CHANGE POLICY 
 - Except for changes that substantially affect implementation of the evaluation (grading)
     statement, this syllabus is a guide for the course and is subject to change with advance notice.