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Asset Pricing.


Members and guests of the NBER's Program on Asset Pricing met in Chicago on November 5. Program Director John H. Cochrane of the University of Chicago chose the following papers for discussion:

George Chacko, Harvard University Harvard University, mainly at Cambridge, Mass., including Harvard College, the oldest American college. Harvard College


Harvard College, originally for men, was founded in 1636 with a grant from the General Court of the Massachusetts Bay Colony.
, and Luis M. Viceira, NBER NBER National Bureau of Economic Research (Cambridge, MA)
NBER Nittany and Bald Eagle Railroad Company
 and Harvard University, "Dynamic Consumption and Portfolio Choice with Stochastic Volatility Stochastic volatility models are used in the field of quantitative finance to evaluate derivative securities, such as options. The name derives from the models' treatment of the underlying security's volatility as a random process, governed by state variables such as the price level of  in Incomplete Markets" (NBER Working Paper No. 7377)

Discussant dis·cus·sant  
n.
A participant in a formal discussion.

Noun 1. discussant - a participant in a formal discussion
adducer - a discussant who offers an example or a reason or a proof
: Michael W. Brandt, NBER and University of Pennsylvania (body, education) University of Pennsylvania - The home of ENIAC and Machiavelli.

http://upenn.edu/.

Address: Philadelphia, PA, USA.
 

Anthony W. Lynch, New York University New York University, mainly in New York City; coeducational; chartered 1831, opened 1832 as the Univ. of the City of New York, renamed 1896. It comprises 13 schools and colleges, maintaining 4 main centers (including the Medical Center) in the city, as well as the , "Portfolio Choice and Equity Characteristics: Characterizing the Hedging Demands Hedging demands

Demands for securities to hedge particular sources of consumption risk, beyond the usual mean-variance diversification motivation.
 Induced by Return Predictability"

Discussant: Jessica Wachter, Harvard University

Gregory R. Duffee, University of California, Berkeley The University of California, Berkeley is a public research university located in Berkeley, California, United States. Commonly referred to as UC Berkeley, Berkeley and Cal , "Forecasting Future Interest Rates: Are Affine af·fine  
adj. Mathematics
1. Of or relating to a transformation of coordinates that is equivalent to a linear transformation followed by a translation.

2. Of or relating to the geometry of affine transformations.
 Models Failures?"

Discussant: Michael Johannes, University of Chicago

Owen Lamont, NBER and University of Chicago, and Christopher Polk, Northwestern University, "The Diversification Discount: Cash Flows versus Returns" (NBER Working Paper No. 7396)

Discussant: Narasimhan Jegadeesh, University of Illinois University of Illinois may refer to:
  • University of Illinois at Urbana-Champaign (flagship campus)
  • University of Illinois at Chicago
  • University of Illinois at Springfield
  • University of Illinois system
It can also refer to:
 

Martin Lettau and Sydney C. Ludvigson, Federal Reserve Bank of New York The Bank of New York, abbrieviated to BNY, was a global financial services company that existed until its merger with the Mellon Financial Corporation on July 2, 2007.[1] The bank now continues under the new name of The Bank of New York Mellon Corporation. , "A Cross-Sectional Test of Linear Factor Models with Time-Varying Risk Premiums"

Discussant: Ravi Jagannathan, NBER and Northwestern University

Nicholas Barberis, NBER and University of Chicago; Ming Huang, Stanford University; and Tano Santos, University of Chicago, "Prospect Theory and Asset Prices" (NBER Working Paper No. 7220)

Discussant: Kent D. Daniel, NBER and Northwestern University

Chacko and Viceira ask what the optimal savings and portfolio allocations are for long-horizon investors when the variation in stock return volatility is predictable. They find that the optimal portfolio demand for stocks varies with investors' risk aversion risk aversion

The tendency of investors to avoid risky investments. Thus, if two investments offer the same expected yield but have different risk characteristics, investors will choose the one with the lowest variability in returns.
, but only slightly with their willingness to substitute consumption for investment. By contrast, the optimal level of savings relative to wealth depends on both risk aversion and willingness to substitute consumption for saving. For long-horizon, risk-averse investors it is optimal to reduce portfolio holdings of stocks when changes in return volatility are negatively correlated with excess stock returns. This helps investors to hedge their exposure to volatility risk Volatility risk

The risk in the value of options portfolios due to the unpredictable changes in the volatility of the underlying asset.
. The magnitude of the reduction in portfolio demand increases with the size of the correlation and, more importantly, with the persistence of changes in volatility. For the U.S. stock market, the correlation is negative and large, and low-frequency shocks to volatility are highly persistent, the authors find,

Lynch examines portfolio allocation across equity portfolios formed according to size, book-to-market value, and the like. He assesses the impact of return predictability on portfolio choice for an investor whose relative risk aversion coefficient is 4. Return predictability with dividend yield causes this investor early in life to tilt away from both high book-to-market stocks and small stocks. The investor wants to short-sell a low book-to-market portfolio in order to hold a high book-to-market portfolio. Lynch also calculates the utility cost of using a value-weighted equity index or of ignoring predictability. Investors who use a value-weighted equity index would give up a much larger fraction of their wealth to have access to book-to-market portfolios instead of stock portfolios formed on the basis of size. Finally, Lynch finds that investors would give up a much larger fraction of their wealth to have access to dividend yield information instead of term spread information, but that term spread does hav e incremental benefits over and above using dividend yield alone.

Duffee finds that the class of affine models typically studied does a poor job of forecasting future changes in Treasury yields. He contends that better forecasts are produced by assuming that yields are Martingales. The failure of these models is driven by one of their key features: the compensation that investors receive for facing risk is a multiple of the variance of the risk. This means that risk compensation cannot vary independently of interest rate volatility. Duffee also estimates a class of models that is broader than the affine class. These "essentially affine" models retain the tractability of the standard affine class but allow the compensation for interest rate risk to vary independently from interest rate volatility. This additional flexibility proves useful in forming accurate forecasts of future yields.

Lamont and Polk study diversified firms and find that for discount firms, the whole is less than the sum of the parts; for premium firms, the whole is greater. These differences in value must be attributable to differences in either future cash flows or future returns. The authors find that the expected returns on securities of diversified firms vary systematically with relative value. Discount firms have significantly higher subsequent returns than do premium firms. Slightly more than half of the cross-sectional variation in excess values is attributable to variation in expected future cash flows Expected future cash flows

Projected future cash flows associated with an asset.
, with the remainder attributable to variation in expected future returns Expected future return

The return that is expected to be earned on an asset in the future. Also called the expected return.
 and to co-variation between cash flows and returns.

Lettau and Ludvigson ask if theoretically based asset pricing models Asset pricing model

A model for determining the required or expected rate of return on an asset. Related: Capital asset pricing model and arbitrage pricing theory.
 such as the CAPNI and the consumption CAPM CAPM

See: Capital asset pricing model


CAPM

See capital-asset pricing model (CAPM).
 -- referred to jointly as the (C)CAPM -- can explain the cross section of average stock returns. Central to their approach is a variable that proxies for fluctuations in the log consumption-aggregate wealth ratio and is probably important for summarizing conditional expectations of excess returns. They demonstrate that such conditional factor models can explain a substantial fraction of the cross-sectional variation in portfolio returns. These models perform much better on portfolios sorted by size and book-to-market ratios than unconditional (C)CAPM specifications and about as well as the three-factor Fama-French model. This CAPM specification can account for the difference in returns between low and high book-to-market firms and shows no sign of residual size or book-to-market effects.

Barberis, Huang, and Santos study asset prices in an economy where investors care about fluctuations in the value of their financial wealth more than is justified by a concern about consumption alone. Their framework can be helpful in explaining the mean, volatility, and predictability of stock returns. In contrast to consumption-based models, the authors also predict that stock returns will be only weakly correlated with consumption. Their model's design is influenced by prospect theory and by experimental evidence on the effect of prior outcomes on risky choice.
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Publication:NBER Reporter
Geographic Code:1USA
Date:Dec 22, 1999
Words:992
Previous Article:Higher Education Project.
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