Statistics C183/C283: Statistical Models in Finance
Announcements
- First lecture is on Monday, 01 April 2013.
Location: MWF MS 5200.
Time: 11:00 - 11:50.
See you then!
For the course syllabus click
here.
Useful links:
Statistics Online Computational Resource (SOCR):
http://www.socr.ucla.edu
It's online, therefore it exists!
SOCR Educational Materials:
http://wiki.stat.ucla.edu/socr/index.php/SOCR_EduMaterials.
Useful link:
Probability and Statistics EBook.
Download R and packages.
Labs
Handouts
1. Historical note (from "Against the Gods, the Remarkable Story of Risk", by Peter Berstein, Wiley 1998).
2. Introduction.
3. Diversification - a simple example.
4. Correlation coefficient and protfolio risk.
5. Basics.
6. Example with two stocks (portfolio possibilities curve, efficient frontier).
For handout #6 also download the R commands and the files with the data using the following
3 links:
a. R commands.
b. First data set (table1.csv).
c. Second data set (table2.csv).
7. Why diversfication works.
8. Short sales.
9. An Analytic Derivation of the Efficient Portfolio Frontier (JFQA, Robert Merton, 1972).
10. Efficient frontier with risk free lending and borrowing.
11. How to find the point of tangency (see also handout 10).
12. Point of tangency - example.
13. Lab - example.
14. R code for point of tangency.
15. Sensitivity analysis.
16. Trace out the efficient frontier - example.
17. Trace out the efficient frontier - R code for example of handout 16.
18. Single index model - summary.
19. Adjusting the betas.
20. Adjusting the betas using Vasicek's technique.
21. Adjusting the betas using Blume's technique.
22. Betas and their regression tendencies (Blume).
23. Are betas best?
24. Introduction to stockPortfolio package.
25. How to supply your own data to use the stockPortfolio package.
26. Project (more details will be discussed in class).
27. Simple criteria for optimal portfolio selection.
28. Single index model steps.
29. Single index model - example with short sales allowed.
30. Single index model - example with short sales not allowed.
31. Single index model and optimization procedure give the same answer.
32. Single index model - example using R.
33. Single index model - example using R (same as handout 32).
34. Single index model - Kuhn Tucker conditions when short sales are not allowed.
35. Constant correlation model steps.
36. Constant correlation - example with short sales allowed.
37. Constant correlation - example with short sales not allowed.
38. Constant correlation model - R example.
39. Single index and constant correlation models using the stockPortfolio package.
40. Trace out the efficient frontier when risk free lending and
borrowing does not exist - an example using the stockPortfolio package.
41. Simple criteria for optimal portfolio selection: Tracing out the efficient frontier.
42. Simple criteria for optimal portfolio selection: The multi group case.
43. Multigroup model.
44. Multi group model using the stockPortfolio package.
45. Multi-index model.
46. Practice exam.
47. Practice problems.
48. Modern portfolio theory, 1950 to date.
49. Portfolio performance.
50. Plot 1 (see handout #46).
51. Plot 2 (see handout #46).
52. Options basics.
53. Smiley faces - call option.
54. Smiley faces - put option.
55. Options - some simple examples.
56. Payoff and profit for writer and buyer - call option.
57. Payoff and profit for writer and buyer - put option.
58. Lower and upper bounds for call and put options and put call parity.
59. Trading strategies using
options.
60. Butterfly example using R.
61. Access the SOCR applet.
62. Trading strategies using options - Excel
file.
63. Binomial option pricing
model - introduction.
64. Binomial option pricing
model - example.
65. A model for stock prices.
66. Monte Carlo simulaton of a
stock's path.
67. Ito process and Black-Scholes
model.
68. Estimating volatility - Excel
file.
69. Options - summary.
70. Implied volatility.
Homework
Homework 1: Due on Friday, 12 April.
Homework 2: Due on Friday, 19 April.
Homework 3: Due on Friday, 03 May.
Homework 4: Due on Friday, 17 May.
Homework 5: Due on Friday, 31 May.
Homework 6: Due on Wednesday, 05 June.
Source:http://www.stat.ucla.edu/~nchristo/statistics_c183_c283/
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