MIME-Version: 1.0 Content-Type: multipart/related; boundary="----=_NextPart_01CA2B8E.03AF4910" This document is a Single File Web Page, also known as a Web Archive file. If you are seeing this message, your browser or editor doesn't support Web Archive files. Please download a browser that supports Web Archive, such as Microsoft Internet Explorer. ------=_NextPart_01CA2B8E.03AF4910 Content-Location: file:///C:/9683E1E5/RumbosMath152Fall09Schedule.htm Content-Transfer-Encoding: quoted-printable Content-Type: text/html; charset="us-ascii" Syllabus for Math 152

Math 152= .  Statistical Theory        &= nbsp;           &nbs= p;            &= nbsp;           &nbs= p;            &= nbsp;           &nbs= p;            Fall 2009

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Tentative Schedule of Lectures and Examinations

 

Date        &= nbsp;           &nbs= p;       Topic

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W        Sep     2           Int= roduction:  A problem from statistical inferen= ce

F        &= nbsp; Sep     4           Sam= pling

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M  &n= bsp;      Sep     7           Sam= pling (continued)

W        Sep     9           Est= imating the mean

F        &= nbsp; Sep   11           E= stimating the mean (continued)

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M  &n= bsp;      Sep   14           A= pproximate interval estimates

W        Sep   16&= nbsp;          Interval estimates (continued)

F        &= nbsp; Sep   18           T= he χ2 and t-distributions

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M  &n= bsp;      Sep   21&= nbsp;          Goodness of fit

W        Sep   23&= nbsp;          Introduc= tion to hypothesis testing

F        &= nbsp; Sep   25&= nbsp;          Hypothes= is tests (continued)

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M  &n= bsp;      Sep   28&= nbsp;          Review

W        Sep   30&= nbsp;          Exam 1

F        &= nbsp; Oct     2           Max= imum likelihood estimation

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M  &n= bsp;      Oct     5           Maxi= mum likelihood estimation (continued)

W        Oct     7           Effi= ciency

F        &= nbsp; Oct     9           Rao-Cramer lower bound<= /o:p>

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M  &n= bsp;      Oct    12&= nbsp;         Maximum likelihood tests

W        Oct    14&= nbsp;         Maximum likelihood tests (continued)

F        &= nbsp; Oct    16&= nbsp;         Sufficiency       

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M  &n= bsp;      Oct    19        &= nbsp; Fall Recess

W        Oct    21          Sufficiency (continued)

F        &= nbsp; Oct    23&= nbsp;         Completeness and independence

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M  &n= bsp;      Oct    26&= nbsp;         Completeness and independence (continued)

W        Oct    28&= nbsp;         Review

F        &= nbsp; Oct    30&= nbsp;         Exam 2

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M  &n= bsp;      Nov     2          Power of hypothesis tests

W        Nov     4&n= bsp;         Power of hypothesis tests (continued)

F        &= nbsp; Nov     6&n= bsp;         The Neyman-Pierson lemma

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Date        &= nbsp;           &nbs= p;       Topic

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M  &n= bsp;      Nov     9          Interval estimates (revisited)

W        Nov   11&= nbsp;         Likelihood ratio tests

F        &= nbsp; Nov   13          Likelih= ood ratio tests (continued)<= /i>

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M  &n= bsp;      Nov   16          Introdu= ction to Bayesian inference

W        Nov   18          Bayesian procedures

F        &= nbsp; Nov   20          Bayesian procedures (continued)

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M  &n= bsp;      Nov   23          Bayesian procedures (continued)

W        Nov   25          Problems=

F        &= nbsp; Nov   27          Thanksgiving Recess  

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M  &n= bsp;      Nov   30&= nbsp;         Problems<= /o:p>

W        Dec     2           Rev= iew

F        &= nbsp; Dec     4           = Exam 3      &n= bsp;    

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M         = Dec     7         &= nbsp; Review

W        Dec <= span style=3D'mso-spacerun:yes'>    9&n= bsp;          Review

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Tu        Dec  17=             <= b>Final Examination

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