The authors propose a simple Bayesian approach which combines self-explicated data with conjoint data for estimating individual-level conjoint models. Analytical results show that, with typical conjoint data, improvement may be expected over the estimation and prediction results obtained with ordinary least squares (OLS). The expected improvement in prediction is confirmed by pilot empirical results.
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References
1.
AakerDavid A., and DayGeorge S. (1980), Marketing Research.New York: John Wiley & Sons, Inc.
2.
CattinPhilippe, GelfandAlan E., and DanesJeffrey (1981), “A Simple Bayesian Procedure for Estimation in a Conjoint Model,” Working Paper No. 10–81, Center for Research and Management Development, University of Connecticut (March, revised July).
3.
CattinPhilippe, and WittinkDick R. (1982), “Commercial Use of Conjoint Analysis: A Survey,”Journal of Marketing, 46(Summer), 44–53.
4.
CohenArthur (1965), “Estimates of Linear Combinations of the Parameters in the Mean Vector of a Multivariate Normal Distribution,”Annals of Mathematical Statistics, 36, 78–87.
5.
DraperN., and Van NostrandR. C. (1979), “Ridge Regression and James-Stein Estimation: Review and Comments,”Technometrics, 21, 451–66.
6.
GelfandAlan E. (1982), “On the Use of Ridge and Stein-Type Estimators in Prediction,”Stanford University Technical Report.
7.
GreenPaul E. (1974), “On Design of Choice Experiments Involving Multifactor Alternatives,”Journal of Consumer Research, 1(September), 61–8.
8.
GreenPaul E., and SrinivasanV. (1978), “Conjoint Analysis in Consumer Research: Issues and Outlook,”Journal of Consumer Research, 5, 103–23.
9.
GreenPaul E., GoldbergStephen M., and MontemayorMila (1981), “A Hybrid Utility Estimation Model for Conjoint Analysis,”Journal of Marketing, 45, 33–41.
10.
GreenPaul E., DeSarboWayne S., and KediaPradeep K. (1980), “On the Insensitivity of Brand Choice Simulations to Attribute Importance Weights,”Decision Sciences, 11, 439–50.
11.
GreenPaul E., DeSarboWayne S., and KediaPradeep K. (1981), “Reply to: ‘On the Sensitivity of Brand Choice Simulations to Attribute Importance Weights,”’Decision Sciences, 12, 517–21.
12.
HoerlA. E., and KennardR. W. (1970), “Ridge Regression: Biased Estimation for Nonorthogonal Problems,”Technometrics, 12, 55–62.
13.
ScloveStanley L. (1968), “Improved Estimators for Coefficients in Linear Regression,”Journal of the American Statistical Association, 63, 596–606.
14.
SteinCharles (1966), “An Approach to the Recovery of Inter-Block Information in Balanced Incomplete Block Designs,” in Research Papers in Statistics, DavidF. N., ed. New York: John Wiley & Sons, Inc., p.351–66.
15.
StrawdermanW. E. (1978), “Minimax Adaptive Generalized Ridge Regression Estimators,”Journal of the American Statistical Association, 73, 623–8.
16.
ZellnerArnold (1971), An Introduction to Bayesian Inference In Econometrics.New York: John Wiley & Sons, Inc.
17.
ZellnerArnold, and VermaVinod K. (1980), “A Bayesian Econometric Methodology for Estimation and Prediction in Conjoint Analysis, working paper, Graduate School of Business, University of Chicago.