A Lecture by Lecture Summary of Where We Are
Statistics 511 - Fall 2006
|
Date |
|
Topic |
NWNK 4th Ed |
NWNK 5th Ed |
|
9/6 |
1 |
Intro to 511 Some theory of estimation Sampling distributions |
Appendix A.5 |
Appendix A.5 |
|
9/8 |
2 |
The least squares criterion |
Appendix A.5 |
Appendix A.5 |
|
9/11 |
3 |
Checking for Normality Transforming to |
Chap 3 |
Chap 3 |
|
9/13 |
4 |
testing the mean transformation t-test (with transformed data) |
Appendix A.6 |
Appendix A.6 |
|
9/15 |
5 |
confidence intervals for mean |
A.6 |
A.6 |
|
9/18 |
6 | prediction | ||
| 9/20 |
7 |
What is Regression? |
1.1, 1.2, 1.4 |
1.1, 1.2, 1.4 |
| 9/22 |
8 |
Nonparametric Regression |
3.10 |
3.10 |
| 9/25 |
9 |
ANOVA table and other computations F |
1.6 2.7,2.8 |
1.3 2.7,2.8 |
| 9/27 |
10 |
R2 Regression assumptions Residual plots correlation of errors |
2.9 3.3-3.4,3.8-3.9 |
2.9 3.3,3.8,3.9 |
|
9/29 |
11 |
Transforming Data to achieve linearity Tranformation to achieve constant variance Fitting a Regression - example |
3.9 1.5,3.11 |
3.9 1.5,3.11 |
| 10/4 |
13 |
Inference in the |
2.1-2.8 |
2.1-2.8 |
| 10/9 |
14 |
Prediction Regression Diagnostics |
2.5-2.6 9.2, 9.3, 9.5 |
2.5-2.6 10.2-10.4 |
| 10/11 |
15 |
Random Vectors |
5.8 |
5.8 |
| 10/13 |
16 |
Linear Regression in Matrix Notation |
5.9-5.11 |
5.9-5.11 |
| 10/16 |
17 |
ANOVA Table in Matrix Notation |
5.12, 5.13 |
5.12, 5.13 |
| 10/18 |
18 |
Regression Through the Origin |
4.4 |
4.4 |
| 10/20 | 19 | Regression Through the Origin | 4.4 | 4.4 |
| 10/23 |
20 |
Multiple Regression |
6.1, 6.2 |
6.1,6.2 |
| 10/25 |
21 |
Example of Multiple Regression Transforming the Data The ANOVA Table and F-test |
6.9 6.5 6.7 |
6.9 6.5 6.7 |
| 10/27 |
22 |
Confidence and Prediction Intervals involving Y-hat Intervals versus Bands |
6.7 7.1, 7.4
|
6.7 7.1,7.4
|
| 10/30 | 23 |
Partial and Sequential SS Partial t-test and CI for one regression coefficient |
6.6 | 6.6 |
| 11/1 |
24 |
Partial F-tests Sequential F-tests |
7.2, 7.3 |
7.2,7.3 |
| 11/3 |
25 |
Why do the regression coefficients depend on which independent variables are in the model? |
7.6 |
7.6 |
| 11/6 |
26 |
Variance Inflation and Tolerance Partial Leverage Linear Transformation to reduce tolerance |
9.5 9.1 |
10.5 10.1 |
| 11/8 |
27 |
Polynomial Regression |
7.7 |
8.1 |
| 11/10 |
28 |
Polynomial Regression –examples |
7.7 |
8.1 |
| 11/13 | 29 |
Polynomial Regression in 2 or more Predictors |
7.8 |
8.2 |
|
11/15 |
30 |
Variable Selection
|
8.1-8.2 |
9.1-9.2 |
| 11/17 | 31 |
All Subsets RegressionStepwise Variable Selection |
8.3- 8.5 |
9.3-9.5 |
| 11/20 | 32 |
Variable Selection - cautions |
8.5,8.6 |
9.5,9.6 |
| 11/21 | 33 |
BLUEs and MLEs |
A.5, 1.8 |
A.5 |
| 11/27 | 34 |
Binary (Logistic) Regression |
14.1-14.3, 14.6 |
14.1-14.5 |
| 11/29 | 35 |
Multiple Logistic Regression Inference for Logistic Regression |
14.4, 14.5 14.7-14.9 |
14.4-14.5 |
| 12/1 | 36 |
Weighted Least Squares |
10.1 |
11.1 |
| 12/4 | 37 |
Weighted Least Squares |
10.1 |
11.1 |
| 12/6 | 38 |
Weighted Least Squares |
10.1 |
11.1 |
| 12/8 | 39 |
Categorical Predictors |
11.1,11.2 |
8.3, 8.4 |
| 12/11 | 40 |
Categorical Predictors |
11.1,11.2 |
8.3, 8.4 |
| 12/13 | 41 |
Comparing 2 slopes |
11.3-11.7 |
8.5-8.7 |
| 12/15 | 42 |
Comparing more than 2 slopes |
11.3-11.7 |
8.5-8.7 |