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MATH 4000/5000-001: Foundations of MathematicsFall 2018MWF 10:00-10:50 am, ECCR 110SyllabusCourse description: Focuses on a complete deductive framework for mathematics and applies it to various areas. Presents Gödel's famous incompleteness theorem about the inherent limitations of mathematical systems. Prerequisites: one of MATH 2001 or MATH 2002, and one of MATH 3001 or MATH 2130 or MATH 3130 or MATH 2135 or MATH 3135 or MATH 3140 or MATH 3210. Homework and Quizzes: There will be regularly assigned homework and quizzes. As a rule, quizzes will take place in the last 10 minutes of Monday lectures, and homework will be due on Wednesdays (by the beginning of the lecture). No late homework will be accepted. The two lowest homework scores and quiz scores won't count towards the final grade. No make-up will be given for homework or quizzes. Exams: There will be one mid-term exam:
If you miss the final for reasons that are beyond your control, and you have a passing grade for the rest of the course (i.e., for homework, quizzes, and midterm), then you may request a grade of `Incomplete'. The eligibility criteria are described in the 2018-2019 University Catalog. Limits of Collaboration: I recommend that you first attempt to solve the homework problems alone, using only your textbooks and your notes. If you need more help, you may consult other books or persons (including me). However, I require that you write your homework solutions unaided.
Your final grade will be determined by the scores of your homework, quizzes, mid-term exam, and final exam. To combine these items the following weights will be used:
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