This document is subject to major updates until the first day of classes!
This syllabus is subject to minor corrections and updates at any time! Major changes may arrive, if we are so ordered by (disease control) authorities.Last update: Sunday, August 22, 2021
Instructor: | Gábor
Hetyei Office: Fretwell 335F, Phone: 704-687-1045, E-mail: ghetyei@uncc.edu Office hours: MW 2:30-3:30 pm or by appointment. |
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Text: |
Applied Combinatorics, 6th Edition by Alan Tucker.
ISBN 978-0-470-45838-9. Some information will be available on supplementary handouts, and you can not expext everything told in the lecture to be found in the book. Attendance is mandatory! |
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Prerequisite: | MATH 2164, or consent of the department. | ||||||
Topics: |
Chapter 1: Graph models, isomorphism, edge counting, planar graphs Chapter 2: Euler cycles, graph coloring Chapter 3: Properties of trees, spanning trees Chapter 4: shortest paths, minimum spanning trees, network flows, algorithmic matching. Time permitting, and depending on the interest of the audience, we will also cover some of the following: Hamilton circuits (Ch. 2), search trees, the traveling salesperson problem (Ch. 3), the transportation problem (Ch. 4). |
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Test Dates: |
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Attendance: | Required. Recall that wearing a CDC-compliant face covering is mandatory in classrooms and labs. Submit documentation via the Niner Health Check if you contract covid, and contact me by email to receive instructons regarding special arrangements for the time of your quarantine. Having 11 or more absences results in an automatic course grade of F! Even excusable absences are counted toward the maximum of 10 allowed absences. Scanned lecture notes will be posted as a courtesy, subject to no unexpected technical problems. | ||||||
Homework: | Homework will be assigned every day, and will be usually collected once every week, via Canvas. You will have to submit scanned PDF files, any other file format may be rejected. A random selection of the assigned exercises will be graded. Past due assignments will be rejected. There will be also bonus questions which may be resubmitted an arbitrary number of times before its final due date of November 29. Some of my test questions may be very similar or even identical to homework questions that have been previously discussed in class. This by itself is a great reason to regularly attend every lecture, another reason being that mathematics is cumulative, failing to understand one section will impact the ability to learn several subsequent sections. | ||||||
Evaluation: |
Grades will be based on:
23% for the homework, 22% for each of the tests, and 33% for the final (22% for the mandatory part, 11% for the optional part).
Tentative grading scale: 90 - 100 % A, 75 - 89% B, 60 - 74% C, 50 - 59 % D, 0 - 49% F. (This scale is applicable only if you have 7 or less absences.) |
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Mondays, Wednesdays and Fridays 12:20 - 1:15 pm in Denny 109. | ||||||
Homepage: | https://uncc.instructure.com/courses/157639/assignments/syllabus | ||||||
Disabilities: | UNC Charlotte is committed to access to education. If you have a disability and need academic accommodations, please send me your accommodation letter as early as possible. You are encouraged to meet with me to discuss the accommodations outlined in your letter. For more information on accommodations, contact the Office of Disability Services at 704-687-0040 (Fretwell 230). | ||||||
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Rules of the Classroom: |
To ensure that your fellow students' right of learning is
protected, please observe the following:
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Academic Integrity: |
All students are required to read and abide by the Code of Student
Academic Integrity. Violations of the Code of Student Academic
Integrity, including plagiarism, will result in disciplinary action as
provided in the Code. Definitions and examples of plagiarism are set
forth in the Code. The Code is available from the Dean of Students
Office or online.
In this class, the following special rules apply:
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Copyright issues: |
My lectures and course materials, including presentations, tests, exams,
outlines, and similar materials, are protected by copyright. I am the
exclusive owner of copyright in those materials I create. I encourage
you to take notes and make copies of course materials for your own
educational use. However, you may not, nor may you knowingly allow
others to reproduce or distribute lecture notes and course materials
publicly without my express written consent. This includes providing
materials to commercial course material suppliers such as CourseHero and
other similar services. Students who publicly distribute or display or
help others publicly distribute or display copies or modified copies of
an instructor's course materials may be in violation of University
Policy 406, The Code of Student Responsibility. Similarly, you own
copyright in your original papers and exam essays. If I am interested in
posting your answers or papers on the course web site, I will request
your written permission. I wish to especially underscore that under no circumstances should you make homework solutions publicly available. |