Presentation is loading. Please wait.

Presentation is loading. Please wait.

Financial Market Theory

Similar presentations


Presentation on theme: "Financial Market Theory"— Presentation transcript:

1 Financial Market Theory
Thursday, October 2, 2018 Professor Edwin T Burton

2 Harry Markowitz As a graduate student in Economics
at University of Chicago in the 1950s, Harry wanted to know how to optimally construct a portfolio of stocks Harry’s analysis has come to be known as “Mean-Variance” analysis. October 2, 2018

3 Harry Assumes: No two assets are perfectly correlated:
There is no risk free asset: σi > 0 for every i (asset i) No two assets are perfectly correlated: σx,y < 1 for every x, y (assets x and y)

4 Harry’s Main Conclusion: Portfolio Choice
Mean Green Curve is Markowitz’s “Efficient Portfolio” set More risk Less risk σ σ October 2, 2018

5 Tobin’s Result If there is a riskless asset
It changes the feasible set All optimum portfolios contain The risk free asset and/or The portfolio E …….in some combination…. The Mutual Fund Theorem James Tobin, Prof of Economics Yale University Winner of Nobel Prize in Economics 1981 October 2, 2018

6 The risk free asset The one with the highest mean Mean
Standard Deviation October 2, 2018

7 Combine with Risky Assets
Mean ? Risky Assets Risk Free Asset Standard Deviation October 2, 2018

8 If 1 is zero  P2 = (2)222 (2)2  P =
If one of the standard deviations is equal to zero, e.g. 1 then  P2 = (2)222 (2)2  P = Which means that: October 2, 2018

9 Combine with Risky Assets
Mean Risk Free Asset Standard Deviation

10 Combine with Risky Assets
Mean The New Feasible Set E Always combines the risk free asset With a specific asset (portfolio) E Risk Free Asset Standard Deviation October 2, 2018

11 Tobin’s Result Mean Use of Leverage E Risk Free Asset
Standard Deviation

12 Tobin’s Result Mean Use of Leverage E Risk Free Asset
Standard Deviation October 2, 2018

13 October 2, 2018


Download ppt "Financial Market Theory"

Similar presentations


Ads by Google