Idiosyncratic Consumption Risk and the Cross-Section of Asset Returns
Author(s) -
Kris Jacobs,
Kevin Q. Wang
Publication year - 2002
Publication title -
ssrn electronic journal
Language(s) - English
Resource type - Journals
ISSN - 1556-5068
DOI - 10.2139/ssrn.302172
Subject(s) - systematic risk , section (typography) , consumption (sociology) , capital asset pricing model , economics , asset (computer security) , financial economics , business , monetary economics , computer science , advertising , social science , computer security , sociology
This paper investigates the importance of idiosyncratic consumption risk for the cross- sectional variation in asset returns. We find that besides the rate of aggregate con- sumption growth, the cross-sectional variance of consumption growth is also a priced factor. This suggests that consumers are not fully insured against idiosyncratic con- sumption risk, and that asset returns reflect their attempts to reduce their exposure to this risk. The resulting two-factor consumption-based asset pricing model signifi- cantly outperforms the CAPM, and its performance compares favorably with that of the Fama-French three-factor model. THE VALIDITY OF THE WORKHORSE CONSUMPTION-BASED representative-agent model rests upon a number of assumptions, including the presence of markets that allow agents to perfectly insure themselves against idiosyncratic consumption risk. The only relevant pricing factor in the resulting standard multiperiod asset pricing model without frictions is the growth rate of aggregate consump- tion. The consumption-based asset pricing model (CCAPM) that reflects this allocation, however, is not able to match important aspects of the distribution of historical asset returns, such as the risk premium on the market portfolio. Its performance in a cross-sectional context is weak; as a result this model has not succeeded in replacing alternative cross-sectional models such as the capital asset pricing model (CAPM) as the standard in the profession.1 However, factors other than aggregate consumption growth become rele- vant to price assets if the assumptions underlying the standard representa- tive agent model do not hold. For example, if agents cannot perfectly insure
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