Math 310 - Introduction to Modern Algebra - Course Policies Course: Math 310 Email: [email protected] Section: 003 Math Office: Avery Hall 203, 402.472.3731 Course Meeting Time: 11:30-12:20 MWF My Office: Avery Hall 315 Course Meeting Location: Oldfather Hall 207 Office Hours: Mondays 1:30-2:20 Course Website: http://www.math.unl.edu/~s-kshulti1/310S14.html Wednesdays 1:30-3:20 ACE Outcome 3: This course satisfies ACE Outcome 3. You will apply mathematical reasoning and computations to draw conclusions, solve problems, and learn to check to see if your answer is reasonable. Your instructor will provide examples, you will discuss them in class, and you will practice with numerous homework problems. The assignments (quizzes, homework, exams, and proof portfolio) will test how well you’ve mastered the material. Book: A Concrete Introduction to Higher Algebra (3rd Edition), by Lindsay Childs. Course Description and Goals: The official course bulletin describes this course in the following way: “Elementary number theory, including induction, the Fundamental Theorem of Arithmetic, and modular arithmetic. Introduction to rings and fields as natural extension of the integers. Particular emphasis on the study of polynomials with coefficients in the rational, real, or complex numbers.” However, it is one thing to list topics and another to indicate what students should learn from a class. To that end, this course has 3 main goals. 1. The first goal is to learn some interesting mathematics. I believe that the content of this course is interesting and enjoyable, and I hope that you’ll agree on that by the end of the semester. 2. The second goal is to begin to learn how to read mathematics (I say “begin” because this is something that you will continue to improve upon throughout your mathematical careers.). Reading mathematics is not like reading in general for many reasons. In order to successfully read most mathematics, you must have a pencil and paper in hand to try examples and work out the details of what is being left out in some way. Additionally, mathematics is a language that you’re learning with a lot of very specific vocabulary, and so you may have to read something several times in order to fully understand it. I will do my best to help you learn to read mathematics, but much of this is an individual and independent task. 3. The third, and possibly most important, goal is to learn to communicate mathematics. This goal will manifest itself in learning to write clear, concise, and correct proofs of mathematical statements. This goal is the main reason for the proof portfolio assignment. Respect/Courtesy: Respect is an important part of your classroom behavior. This means you should not be talking with your neighbors or using any electronic devices during class. Please treat your fellow classmates with respect by not disturbing them during class. If you need to leave early or arrive late, please do so quietly. Attendance: If you know that you’ll miss class for any reason, make sure to email me in advance. If you cannot email me in advance, it is also acceptable to send me an email after class letting me know why you weren’t able to make it to class. I will not accept any late homework or proof portfolio drafts, nor will there be any makeup quizzes or exams. Participation: Your participation in class is essential. If you have a question, please ask it. If I make a mistake (and I will), please let me know so that your fellow students are not confused. If I ask a question, please take a moment to think about it, and then raise your hand when you have an answer. 1 Assignments Your grade will be computed from your work in five categories: homework, quizzes, tests, proof portfolio, and final exam. Below you will find descriptions of each category. Homework: I will assign homework regularly and it will always be due on Fridays in class. I will do my best to return homework assignments on Mondays, but there may be some weeks when this is not possible. I will grade some nontrivial (and frequently proper) subset of each homework assignment. Each problem graded will be on a 4 point scale according to the rubric on the next page. Your grade on the homework will be computed as an average over all problems graded throughout the semester and will count for 20% of your grade. You should take pride in the homework you turn in. As such, it should be neat, legible, well organized, and stapled. Homework that does not meet these standards will not be graded. You are strongly encouraged to use LATEX, a (free) professional mathematical typesetting program, to type your homework (more on this when we discuss the proof portfolio in the second week of classes). Quizzes: On weeks when there is no exam (including 15th week), we will have a quiz. The quizzes will always be held in the first 5 minutes of Monday’s class (although the first quiz will be Wednesday, January 22nd since Monday, January 20th there is no class). The purpose of the quizzes is to make sure that you’re remembering (and understanding) important definitions, examples, and theorems. The quizzes will only cover material in the previous Monday, Wednesday and Friday’s classes. All quizzes will be graded out of 4 points on a scale similar to the homework, and I will count your top 10 quizzes at the end of the semester for 8% of your final grade. Tests: There will be 2 tests during the semester. These exams will be given on Monday, February 17th and Monday, April 7th. More details on exams (including what types of problems to expect and what content they’ll cover) will be given as we get closer to the exam dates. Each test will account for 13% of your grade. Proof Portfolio: Learning to write proofs is not an easy or quick task. The best way to enhance your proof writing skills is by receiving feedback on your work and then re-writing the proofs based upon that feedback. Unfortunately, once homework and exams been turned in and graded, there is typically no incentive to improve upon your work. The goal of the proof portfolio is to improve your proof writing skills by having you work several drafts of proofs throughout the semester. You should view the proof portfolio as a semester-long project that we’ll work on together. I’ll give you more details on the proof portfolio in the second week of classes, but here’s the short version: You’ll be given 8 portfolio problems throughout the semester. Some of these problems may be problems you’ve already worked on homework, but some will also be new problems. You may sometimes get some choice as to which problems you do, but you will not always have a choice. You’ll turn in drafts regularly, and you’ll get a grade at the end of the semester. Most of your grade on the proof portfolio will be based upon your final submission, but some will also be based upon the completion of drafts. All problems will be submitted, graded, and returned using Dropbox, so you’ll need to create a Dropbox account. The proof portfolio will be worth 20% of your grade. Final Exam: There will be a cumulative final exam. The final exam will be Monday, May 5th, 10am-noon. You are expected to arrange your personal and work schedules to allow you to take the final exam at the scheduled time. In particular, don’t make (or allow anyone else to make for you) vacation or flight arrangements that would prevent you from taking the exam. No student will be allowed to take the final exam early. The final exam will be worth 26% of your grade. 2 Grading Rubric for Homework (and Quizzes): 5 A score of 5 is rare and is reserved for the very best work which goes above and beyond what was expected and is considered to be given extra credit. 4 A score of 4 is for very good work. Solutions earning a score of 4 will be well written, mathematically have very few (if any) minor errors, and will have clear explanations. A score of 4 is considered to be full credit. 3 A score of 3 is for good work. Solutions earning a score of 3 are similar to those earning a score of 4, but are characterized by having one of the following issues: more mathematical errors, more serious mathematical errors, insufficiently clear explanations, or many spelling/grammar errors. 2 A score of 2 is for substantial progress. Solutions earning a score of 2 are similar to those earning a score of 3, but are characterized by having several of the following issues: more mathematical errors, more serious mathematical errors, insufficiently clear explanations, or many spelling/grammar errors. 1 A score of 1 is for minimal progress. Solutions earning a score of 1 are characterized by having some ideas that might lead to a solution/proof, but no actual solution/proof is presented. 0 A score of 0 indicates that the problem is missing (at least morally) from the assignment. More specifically, in order to earn points on a problem, it is not enough to list the problem even if you say you don’t know how to do it. You must actually make some progress, however minimal in order to earn points. Illegible work will receive a score of 0. Grading Distribution: The following table is a summary of your grade distribution. Homework Quizzes Exam 1 Exam 2 Proof Portfolio Final Exam Total 20% 8% 13% 13% 20% 26% 100% Grading Scale: The following is a very tentative grading scale. In reality, this scale will probably be relaxed somewhat as the semester progresses (and I’ll let you know about changes that happen during the semester), but you will not receive a grade lower than the one indicated by the scale. A+ A A- 97% 93% 90% B+ B B- 87% 83% 80% C+ C C- 77% 73% 70% D+ D D- 67% 63% 60% If you are taking this pass/no pass, you must receive at least a C (not a C-) to pass. 3 Approximate Schedule Disclaimer: This is an approximate plan of what we will cover this semester. The topics are somewhat subject to change. If time permits, I would like your input on what you are most interested in learning about. The main topics this semester are covered in the following sections of the book: Chapter Chapter Chapter Chapter Chapter Chapter Chapter Chapter Chapter Chapter Chapter Chapter Chapter Chapter 2 3, Sections A, B, C, D 4 5, Sections A, B, C, E 6, Sections B, C, E 7, Sections A, C, D 9, Sections A, B, C, E 10, Section A 12, Section A 13, Sections A, B 14, Sections A, B, C 15, Sections D, F 16, Sections A, B 23, Sections A, B, C Important Dates: January 13 January 20 January 21 January 24 February 17 March 7 March 23 - 30 April 7 April 11 April 23 May 2 May 5, 10am-noon First Day of Class (obviously) Martin Luther King Day - no class Last day to add a class Last day to drop a class (and have it removed from your record) Exam 1 Last day to change a course to or from Pass/No Pass Spring Break - no class Exam 2 Last day to withdraw from a class Proof Portfolio Due Last day of class Our final exam time 4 Other Policies Website and Blackboard: Most course handouts will be posted on the course website. Please take note of the site on the first page. Additionally, I will use the Blackboard system to allow you to view your grades, and to make announcements. Please become familiar with Blackboard so that you can use it effectively. The Blackboard website is http://blackboard.unl.edu. In order to receive the email announcements through Blackboard, you must ensure that your email address is up to date in MyRED (http://myred.unl.edu), since Blackboard resets to this email address daily. Grade Dispute Guidelines: If you would like to dispute a grade on an assignment, you should compose a written (typed) argument detailing why you believe you deserve a different grade. Your argument should be between half a page and two pages. If the dispute is minor (for example, if I made a mistake in adding up your points), you may speak with me during my office hours. You may only dispute a grade within one week of receiving it. Academic Dishonesty: Don’t even think about it. Everything you turn in should be your own work, or referenced appropriately. In this class, it will be very rare that you have anything to reference as almost everything will be your own work, but please don’t hesitate to ask questions on how to reference your sources (including the textbook). Any form of academic dishonesty will NOT be tolerated, and may result in a failing grade for the course! ADA Notice: Students with disabilities are encouraged to contact the instructor for a confidential discussion of their individual needs for academic accommodation. It is the policy of the University of Nebraska-Lincoln to provide flexible and individualized accommodation to students with documented disabilities that may affect their ability to fully participate in course activities or to meet course requirements. To receive accommodation services, students must be registered with the Services for Students with Disabilities (SSD) office, 132 Canfield Administration, 472-3787 voice or TTY. I reserve the right to make changes to the above class policies at any time. Any changes will be announced in class and through Blackboard. The Department of Mathematics does not tolerate discrimination or harassment on the basis of race, gender, religion, or sexual orientation. If you believe you have been subject to discrimination or harassment, in this or any math course, please contact the department. If, for this or any other reason, you believe your grade was assigned incorrectly or capriciously, appeals may be made to (in order): the instructor, the department chair, the departmental grading appeals committee, the college grading appeals committee, and the university grading appeals committee. 5 March April May 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 Finals 13 20 27 3 10 17 24 3 10 17 24 31 7 14 21 28 5 N/A – first day of class N/A – MLK day Q2 Q3 Q4 E1 Q5 Q6 Q7 Q8 N/A – spring break! Q9 E2 Q10 Q11 Q12 Final Exam N/A – too early in semester Q1 P(1,1) P(1,2); P(2,1) P(2,2); P(3,1) P(3,2) P(4,1) P(4,2); P(5,1) P(5,2); P(6,1) P(6,2) N/A – spring break! P(7,1); P(8,1) P(7,2) P(8,2) Portfolio Due N/A – too close to exam 17 24 31 7 14 21 28 7 14 21 28 4 11 18 25 2 As sig nm e HW1 HW2 HW3 HW4 N/A – too close to exam HW5 HW6 HW7 HW8 HW9 N/A – spring break! N/A – too close to exam HW10 HW11 HW12 N/A – too close to exam Ke y ay Fri d Fri d ay Da te yA nt ss ign me 15 22 29 5 12 19 26 5 12 19 26 2 9 16 23 30 We dn es da yD ate We dn es da da yA ss sig n Mo n Mo n da yD a te me nt February We ek # th Mo n January Du e nt Du e Du e Assignment Due Date Calendar HW Quiz Exam 1 Portfolio Draft Due 2 Portfolio Drafts Due Vacation Nothing Due Portfolio Due P(problem #, draft #) First Few Assignments Introduction This consists of two parts and is due by Friday 17 January 2014 at 5pm. 1. The first part is to find my office and sign the sheet on my door. Avery can be a challenging building to navigate, and not being able to find my office is a really poor reason not to do well in this course. 2. The second is to turn in an information sheet to me. This can be turned in during class, in office hours, or via email. Your information sheet should answer the following questions: • What is your name as I’ll see it on the grade roster, and what do you prefer to be called? • What is your major, and how long have you been at UNL? • What math courses have you taken before this one? Names of courses are better than numbers, and brief descriptions are best. • Why are you taking this course? What you hope to learn from the course is more useful to me here than knowing that the course is required for your major. In particular, you probably have at least a few choices of math courses you could take, so I want to know why you chose this one. • What other math courses, if any, do you plan on taking after this one? • What is something that is interesting or unique about you? For example, I grew up in California and was a competitive gymnast at a national level. • Is there anything else I need to know about you that might affect your performance in this class? For example, if you have a learning disability or are involved in athletics, this would be a great place to tell me that, but don’t feel limited by that. I once had someone tell me on this question that they like turtles, and since he found that important for me to know, I was happy to know it. Dropbox This assignment is due Wednesday 22 January 2014 at 5pm. Create an account on Dropbox http://www.dropbox.com, and send me an email from the email you used to sign up for your Dropbox account. You’ll know you’ve done this right when you get an email from me sharing a Dropbox folder with you with your name to use for your portfolio submissions. Homework #1 This is due Friday 17 January 2014 in class. See first homework sheet handed out in class for the specifics. 7
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