Instructor: |
Dr. Brian Habing,
Associate Professor office: 203 LeConte e-mail: habing@stat.sc.edu MSN messenger: brian@habing.com AOL or Yahoo messenger: DrStatpsy FAX: (803)777-4048 office phone: (803)777-3578 home phone: (803)739-2686 (9am to 10pm only) Office Hours: whenever the door is open, by appointment, and Website: http://www.stat.sc.edu/~habing/courses/513F08.html | ||||||||||||||||||||||||||||||
Bulletin Description: | STAT 513Theory of Statistical Inference. (3) (Prereq: STAT 512 with a grade of C or higher) Hypothesis testing, Neyman-Pearson Theorem, best tests, likelihood ratio tests; sufficient statistics, Rao-Blackwell theorem, completeness; efficiency, sequential probability ratio test, multiple comparisons. | ||||||||||||||||||||||||||||||
Note: |
The deadline for dropping the course without failing is Thursday, October 2nd Thursday, October 9th; Tuesday, November 4th; and Thursday, November 27th are holidays | ||||||||||||||||||||||||||||||
Learning Outcomes: |
This course follows STAT 511-512 to complete a three course sequence covering mathematical statistics. Following the estimation topics in STAT 512, the major topic in STAT 513 is hypothesis testing, including the Neyman-Pearson lemma, likelihood ratio tests, sequential probability ratio tests, and multiple comparisons. This work on estimation and testing is then expanded to the cases of linear models (regression and ANOVA) and generalized linear models (contingency tables and logistic regression). Finally, Bayesian methodology is introduced. Upon successful completion of this course, students should be able to:
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Expectations: |
All students are expected to:
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Required Text: | Mathematical Statistics with Applications by Wackerly, Mendenhall, and Scheaffer (Thompson Learning, Inc. 2008). | ||||||||||||||||||||||||||||||
Computers: | The free statistical package R will periodically be used to demonstrate concepts and may be required for some homework assignments. No previous experience with R is expected, and a link to thorough instructions (as needed) will be on the course web-page. | ||||||||||||||||||||||||||||||
Exams and Topics Covered: |
There will be three in class exams (including the final). The first exam will be on Tuesday, September 23rd; the second exam will be on Thursday, October 30th; the final exam will be at 2:00pm on Monday, December 8.
Incidence of cheating and academic dishonesty will be punished to the full extent allowed by university regulations. | ||||||||||||||||||||||||||||||
Quizzes: |
There will be six brief (less than fifteen minute) quizzes on: September 4th, September 18th, October 14th, October 28th, November 13th, and December 4th.
The lowest quiz grade will be discarded. | ||||||||||||||||||||||||||||||
Homework: |
Homework is due at the beginning of the class period it was
assigned for. Late homework is not accepted.
Homework will be assigned at least one week in advance in class, and will
also be posted on the class website. Any handwriting on the homework must be legible, the work used to obtain the answers must be shown and correct, and the final answers must be clearly indicated in order to receive full credit. Extra points may be deducted for violating any of the following:
You MAY consult with other students on the homework assignments (e.g. you can ask each other for advice and may work on the big picture together, but you should write up the details yourself). The lowest homework grade will be discarded. | ||||||||||||||||||||||||||||||
Grades: |
The grades are determined by the scores on the homework, quizzes, and exams as follows:
The grading scale may be adjusted as needed, but will not be made more difficult than:
There is no "extra credit". Any deviations from the above grading scheme will be to the benefit of the students. | ||||||||||||||||||||||||||||||
Graduate Credit: | Students taking the course for graduate credit will be assigned extra questions on the take homework assignments. | ||||||||||||||||||||||||||||||
Complaints and Comments: | While there are end of semester evaluation forms, they come far too late to resolve any difficulties experienced in the class. All complaints should be raised by either speaking with me directly, or by anonymously leaving a message in my mailbox in 216 LeConte. |