Experiment Here is an experiment that demonstrates Ferson’s point (see Ferson, Sarkissian and Simin, Journal of Financial Markets 2 (1), 49-68, February.

Slides:



Advertisements
Similar presentations
Common Risk Factors in the Returns on Stocks and Bonds Eugene F. Fama Kenneth R. French Journal of Financial Economics 1993 Presenter: 周立軒.
Advertisements

The Arbitrage Pricing Theory (Chapter 10)  Single-Factor APT Model  Multi-Factor APT Models  Arbitrage Opportunities  Disequilibrium in APT  Is APT.
Introduction CreditMetrics™ was launched by JP Morgan in 1997.
Economics 173 Business Statistics Lecture 14 Fall, 2001 Professor J. Petry
MBA & MBA – Banking and Finance (Term-IV) Course : Security Analysis and Portfolio Management Unit I : Introduction to Security analysis Lesson No. 1.2-
Risk and Rates of Return
Figure 2: US Real Returns S&P500 (Monthly, Feb 1915 – April 2004)
Risk-Return Problems 7. Calculating Returns and Deviations Based on the following information, calculate the expected return and standard deviation for.
Asset Management Lecture 5. 1st case study Dimensional Fund Advisors, 2002 The question set is available online The case is due on Feb 27.
LECTURE 9 : EMPRICIAL EVIDENCE : CAPM AND APT
Chapter 8 Diversification and Portfolio Management  Diversification – Eliminating risk  When diversification works  Beta – Measure of Risk in a Portfolio.
L13: Conditioning Information1 Lecture 13: Conditioning Information The following topics will be covered: Conditional versus unconditional models Managed.
Portfolio Analysis and Theory
© K. Cuthbertson and D. Nitzsche Figures for Chapter 8 Empirical Evidence : CAPM and APT (Quantitative Financial Economics)
1 X. Explaining Relative Price – Arbitrage Pricing Theory.
Lecture: 4 - Measuring Risk (Return Volatility) I.Uncertain Cash Flows - Risk Adjustment II.We Want a Measure of Risk With the Following Features a. Easy.
Optimal Risky Portfolios
5b.1 Van Horne and Wachowicz, Fundamentals of Financial Management, 13th edition. © Pearson Education Limited Created by Gregory Kuhlemeyer. Chapter.
Predictive versus Explanatory Models in Asset Management Campbell R. Harvey Global Asset Allocation and Stock Selection.
Active Portfolio Management Theory of Active Portfolio Management –Market timing –portfolio construction Portfolio Evaluation –Conventional Theory of evaluation.
Topic #5. Application of Portfolio Diversification Theories Art as an Investment: The Market for Modern Prints J. D. Han King’s College UWO.
This module identifies the general determinants of common share prices. It begins by describing the relationships between the current price of a security,
CHAPTER 05 RISK&RETURN. Formal Definition- RISK # The variability of returns from those that are expected. Or, # The chance that some unfavorable event.
Structural Risk Models. Elementary Risk Models Single Factor Model –Market Model –Plus assumption residuals are uncorrelated Constant Correlation Model.
The Capital Asset Pricing Model (CAPM)
II: Portfolio Theory I 2: Measuring Portfolio Return 3: Measuring Portfolio Risk 4: Diversification.
Lecture Four RISK & RETURN.
Empirical Financial Economics Asset pricing and Mean Variance Efficiency.
A History of Risk and Return
 Lecture #9.  The course assumes little prior applied knowledge in the area of finance.  References  Kristina (2010) ‘Investment Analysis and Portfolio.
Requests for permission to make copies of any part of the work should be mailed to: Thomson/South-Western 5191 Natorp Blvd. Mason, OH Chapter 11.
McGraw-Hill/Irwin Copyright © 2013 by The McGraw-Hill Companies, Inc. All rights reserved. Efficient Diversification Module 5.3.
Chapter 7 – Risk, Return and the Security Market Line  Learning Objectives  Calculate Profit and Returns  Convert Holding Period Returns (HPR) to APR.
Chapter 11 Risk and Return. Expected Returns Expected returns are based on the probabilities of possible outcomes In this context, “expected” means average.
Comm W. Suo Slide 1. Comm W. Suo Slide 2 Diversification  Random selection  The effect of diversification  Markowitz diversification.
Chapter 10 Capital Markets and the Pricing of Risk.
Efficient Diversification CHAPTER 6. Diversification and Portfolio Risk Market risk –Systematic or Nondiversifiable Firm-specific risk –Diversifiable.
11-1 Lecture 11 Introduction to Risk, Return, and the Opportunity Cost of Capital.
Active Portfolio Management Joel R. Barber Department of Finance, BA 205A Florida International University.
The Basics of Risk and Return Corporate Finance Dr. A. DeMaskey.
INVESTMENTS | BODIE, KANE, MARCUS Copyright © 2011 by The McGraw-Hill Companies, Inc. All rights reserved. McGraw-Hill/Irwin CHAPTER 8 Index Models.
McGraw-Hill/Irwin Copyright © 2013 by The McGraw-Hill Companies, Inc. All rights reserved. Single Index Models Chapter 6 1.
McGraw-Hill/Irwin Copyright © 2005 by The McGraw-Hill Companies, Inc. All rights reserved. Chapter 10 Index Models.
 The McGraw-Hill Companies, Inc., 1999 INVESTMENTS Fourth Edition Bodie Kane Marcus Irwin/McGraw-Hill 10-1 Single Index and Multifactor Models Chapter.
Efficient Diversification II Efficient Frontier with Risk-Free Asset Optimal Capital Allocation Line Single Factor Model.
McGraw-Hill/Irwin © 2007 The McGraw-Hill Companies, Inc., All Rights Reserved. Efficient Diversification CHAPTER 6.
Let’s summarize where we are so far: The optimal combinations result in lowest level of risk for a given return. The optimal trade-off is described as.
Optimal portfolios and index model.  Suppose your portfolio has only 1 stock, how many sources of risk can affect your portfolio? ◦ Uncertainty at the.
Chapter 11 Risk and Rates of Return. Defining and Measuring Risk Risk is the chance that an unexpected outcome will occur A probability distribution is.
U6-1 UNIT 6 Risk and Return and Stock Valuation Risk return tradeoff Diversifiable risk vs. market risk Risk and return: CAPM/SML Stock valuation: constant,
CAPM Testing & Alternatives to CAPM
Appendix 9A Empirical Evidence for the Risk-Return Relationship (Question 9) By Cheng Few Lee Joseph Finnerty John Lee Alice C Lee Donald Wort.
1 CHAPTER 2 Risk and Return. 2 Topics in Chapter 2 Basic return measurement Types of Risk addressed in Ch 2: Stand-alone (total) risk Portfolio (market)
1 CHAPTER 6 Risk, Return, and the Capital Asset Pricing Model (CAPM)
Single Index Model. Lokanandha Reddy Irala 2 Single Index Model MPT Revisited  Take all the assets in the world  Create as many portfolios possible.
Time-Varying Beta: Heterogeneous Autoregressive Beta Model Kunal Jain Spring 2010 Economics 201FS May 5, 2010.
1 Mutual Fund Performance and Manager Style. J.L. Davis, FAJ, Jan/Feb 01 Various studies examined the evidence of persistence in mutual fund performance.
Topic 3 (Ch. 8) Index Models A single-factor security market
Momentum and Reversal.
Single Index and Multifactor Models
The Value Premium and the CAPM
What Factors Drive Global Stock Returns?
The CAPM is a simple linear model expressed in terms of expected returns and expected risk.
Investor Sentiment.
A Very Short Summary of Empirical Finance
Momentum Effect (JT 1993).
Optimal Adjustment of Attributes in Cross-Sectional Prediction Models
Overview : What are the relevant factors? What are the
Index Models Chapter 8.
Figure 6.1 Risk as Function of Number of Stocks in Portfolio
Presentation transcript:

Experiment Here is an experiment that demonstrates Ferson’s point (see Ferson, Sarkissian and Simin, Journal of Financial Markets 2 (1), 49-68, February 1999) In this experiment, returns are generated such that cross-sectional differences are entirely due to non-risk reasons. However loadings on the spread portfolio “explain” these differences, so there appears to be a common risk factor

Set-up We want to generate returns that: –Match the (unconditional) cross- sectional average –Have cross-sectional differences that are associated with some non-risk attribute –Have time-varying predictable properties –Have co-movement in returns

Return simulation Sort stocks into 100 portfolios based on first 2 letters of the firm’s name Introduce systematic behavior into returns through simulated excess return r SIM r SIM = μ ACT + δ 0 + δ 1 ’z t-1 + ε SIM

Siimulated return components Constant (grand mean of excess return across portfolios) μ ACT Cross-sectional difference δ 0 –Center at zero –Return difference between highest and lowest = actual value premium, spread equally across portfolios

Simulated return components Predictable time variation –Instruments z t-1 3-month T-bill Dividend yield on S&P500 Expressed as deviations from mean –Coefficients δ 1 Regress HML on z t-1 Centering at zero, spread out each coefficient uniformly across 100 portfolios Rescale to destroy uniformity in coefficients

Simulated return components Residual return –For each portfolio p regress its time series of actual excess return on z t-1, get e P –Regress time series of S&P500 excess returns on δ 1 ’z t-1, get e M –Regress e P on e M, collect slope coefficients in b –Let V(ε) = bb’ + σ 2 I N –Transform e P such that their variances = V(ε)

Risk versus characteristics Researcher looks at returns on the alphabet-sorted portfolios Builds factor-mimicking portfolio AMZ that goes long low-alphabet order (‘A’) firms and goes short high-alphabet order (‘Z’) firms Does 2-pass CSR r sim pt = γ 0 + γ 1 β pM + γ 2 β pAMZ + γ 3 W pt + ξ pt

What would the researcher find?