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Math 152=
. Statistical Theory &=
nbsp; &nbs=
p; &=
nbsp; &nbs=
p; &=
nbsp; &nbs=
p; Fall
2009
Tentative Schedule of Lectures and
Examinations
Date &=
nbsp; &nbs=
p; Topic
W Sep 2 Int=
roduction: A problem from statistical inferen=
ce
F &=
nbsp; Sep 4 Sam=
pling
M &n=
bsp; Sep 7 Sam=
pling
(continued)
W Sep 9 Est=
imating
the mean
F &=
nbsp; Sep 11 E=
stimating
the mean (continued)
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
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)
M &n=
bsp; Sep 28&=
nbsp; Review
W Sep 30&=
nbsp; Exam
1
F &=
nbsp; Oct
2 Max=
imum
likelihood estimation
M &n=
bsp; Oct 5 Maxi=
mum
likelihood estimation (continued)
W Oct 7 Effi=
ciency
F &=
nbsp; Oct
9 Rao-Cramer lower bound
M &n=
bsp; Oct 12&=
nbsp; Maximum
likelihood tests
W Oct 14&=
nbsp; Maximum
likelihood tests (continued)
F &=
nbsp; Oct
16&=
nbsp; Sufficiency
M &n=
bsp; Oct
19 &=
nbsp; Fall Recess
W Oct 21 Sufficiency
(continued)
F &=
nbsp; Oct 23&=
nbsp; Completeness
and independence
M &n=
bsp; Oct 26&=
nbsp; Completeness
and independence (continued)
W Oct 28&=
nbsp; Review
F &=
nbsp; Oct 30&=
nbsp; Exam
2
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
Date &=
nbsp; &nbs=
p; Topic
M &n=
bsp; Nov 9 Interval
estimates (revisited)
W Nov 11&=
nbsp; Likelihood
ratio tests
F &=
nbsp; Nov 13 Likelih=
ood
ratio tests (continued)
M &n=
bsp; Nov 16 Introdu=
ction
to Bayesian inference
W Nov 18 Bayesian
procedures
F &=
nbsp; Nov
20 Bayesian
procedures (continued)
M &n=
bsp; Nov
23 Bayesian
procedures (continued)
W Nov 25 Problems=
F &=
nbsp; Nov
27 Thanksgiving Recess
M &n=
bsp; Nov 30&=
nbsp; Problems
W Dec 2 Rev=
iew
F &=
nbsp; Dec
4 =
Exam
3 &n=
bsp;
M =
Dec 7 &=
nbsp; Review
W Dec <=
span
style=3D'mso-spacerun:yes'> 9&n=
bsp; Review
Tu Dec 17=
<=
b>Final
Examination