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1. Statistics and Data Analysis Professor William Greene
Stern School of Business
IOMS Department
Department of Economics
2. Statistics and Data Analysis
3. 3 Professor William Greene; Economics and IOMS Departments
Office: KMEC, 7-90 (Economics Department)
Office phone: 212-998-0876
Email: wgreene@stern.nyu.edu
URL: http://www.stern.nyu.edu/~wgreene
4. 4 Course Objectives Understand random outcomes and random information
Understand statistical information as the measured outcomes of random processes
Learn how to analyze statistical information
Statistical analysis
Model building
Learn how to present statistical information
5. 5 What Does it Mean?
6. 6 Course Prerequisites Basic algebra. (Especially summation)
Geometry (straight lines)
Logs and exponents
NOTE: I (you) will use only base e (natural) logs, not base 10 (common) logs in this course.
A smattering of simple calculus. (I may use two or three derivatives during the entire semester.)
7. 7 Mileposts Midterm: Wednesday, July 28
Final Exam: Wednesday, August 8
8. 8 Course Materials Notes: Distributed in first class
Text: Hildebrand, Ott and Gray. Basic Statistical Ideas for Managers, 2nd ed. (Recommended, not required)
On the course website:
Miscellaneous notes and materials
Class slide presentations
Problem sets
9. 9
10. 10
11. 11 Grade Determination Midterm: 30%
4 Short (10 minute) quizzes, 2.5% each: 10%
Final examination (Finals week): 40%
Model Building Project: 5%
6 Problem sets: 2.5% each = 15%
1. Describing data
2. Probability
3. Probability and random variables
4. Basic linear regression
5. Multiple regression
6. Statistical inference
12. 12 Course Outline and Overview1. Presenting Data Data
Types
Information content
Data Description
Graphical devices: Plots, histograms
Statistical: Summary statistics
13. 13 Data: House Price Listings and Income
14. 14 Course Outline and Overview2. Explaining How Random Data Arise Probability: Understanding unpredictable outcomes
Precise mathematical principles of random outcomes that occur naturally – e.g., gambling and games of chance
Models = descriptions of random outcomes that occur in nature but don’t have fixed mathematical laws
The Normal distribution
THE fundamental model for outcomes involving behavior
Model building for random outcomes using the normal distribution
15. 15 Course Outline and Overview3. Modeling Relationships Between Outcomes What is correlation?
Simple linear regression: Connecting one variable with another
Multiple regression
Model building
Understanding covariation of more than one variable.
16. 16 Course Outline and Overview - 4 Statistical inference
Hypothesis testing: (Is the correlation large? Could it actually be zero?)
Hypothesis tests for specific applications
Mean of a population: Is it a specific value?
Pair of means: Are they equal?
Applications in regression: Are the variables in the model really related?
An application in marketing: Did the sales promotion work? How would you find out?