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Deep habits in consumption: a spatial panel analysis using scanner data

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Abstract

Using scanner data from a large European retailer, this paper empirically assesses deep habit formation in consumption. Deep habit formation constitutes a possible source of price stickiness and helps to mimic procyclical labour and real wage dynamics that are present in macrodata. To gauge the existence and the extent of deep habits in consumption, we estimate a dynamic time–space simultaneous model for consumption expenditure at different levels of product aggregation. This spatial panel model enables us to test for both internal and external deep habit formation at the same time. The former captures inertia or persistence in consumption and is included in the empirical specification as a time lag. The latter captures preference interdependence across households and is captured by a spatial lag. Our results show mixed evidence with respect to internal habit formation, whereas the external habit effect is almost always positive and significant.

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Notes

  1. Due to a strict confidentiality agreement, we cannot disclose the identity of the retailer.

  2. For an extensive analysis of spatial panel econometric methods, see Anselin et al. (2008), Baltagi (2008, 2011), Elhorst (2010) and Lee and Yu (2010), among others.

  3. For an overview of all the product categories that we consider, the number of items in each category, the composition of the product groups, and the ten selected product categories for analysis at the individual product level, see Appendix A of Verhelst and Van den Poel (2012a).

  4. 1 month in fact amounts to exactly 4 weeks in our context. This is due to the fact that the retailer reviews prices every 2 weeks, so that it makes more sense to aggregate the data into stretches of 4 weeks rather than 1 month. We will ignore this timing issue in our analysis, and use the terms month and 4-week period interchangeably.

  5. It would be highly interesting to see if e.g., people from the same income class buy similar products or brands. This is certainly an avenue for future research, based on a different set of data with more detailed individual customer characteristics.

  6. For an analysis and applications of SUR in (spatial) panels, see Baltagi (1980), Baltagi and Bresson (2011) and Baltagi and Pirotte (2011), among others.

  7. Although the estimates remain unbiased and consistent, ignoring potential correlation between the error terms across equations could translate into a loss of efficiency. However, we believe that the impact of this will be very limited because the efficiency gain of taking into account the extra information in the correlation structure of the errors goes to zero when the correlation of the regressors is very high across equations. This is true for our systems, because we estimate the models across categories inside a certain product group, or across products inside a certain product category.

  8. The empirical specification at the product group and individual product level is a straightforward variant of Eq. (1), taking into account the different level of product aggregation.

  9. We do not incorporate potential spatial dependence in the error terms, as this would create severe identification problems. However, ignoring possible spatial autocorrelation among the errors only makes the estimates of the explanatory variables less efficient, preserving their unbiasedness and consistency (Elhorst 2010).

  10. Since the spatial weights are endogenous, estimating them from the data would lead to severe identification problems (Korniotis 2010).

  11. Yang and Allenby (2003) show that geographic reference groups are more important than demographic reference groups in determining individual preferences.

  12. This analysis builds on Anselin et al. (2008) and Elhorst (2010), who give a detailed description of the estimation methodology for the model with only spatial fixed effects, and on Lee and Yu (2010) who extend the methodology to a model with both time and spatial fixed effects.

  13. The time and spatial fixed effects can be concentrated out by taking the partial derivative of the log-likelihood function with respect to \(\tau _t\) and \(\mu _i\), respectively, and then substituting the solution back into the log-likelihood function. See Anselin et al. (2008), Lee and Yu (2010), and Elhorst (2010) for a full derivation.

  14. In comparing the external deep habit parameters with their superficial benchmark, we should take into account the different definition of \(s\) across specifications. Whereas \(\rho \) in the aggregate model can be interpreted as an elasticity, this is only the case for the disaggregate models if the time-averaged value of \(s\) is identical across contiguous zip code areas.

  15. For the full results, see Appendices B and C of Verhelst and Van den Poel (2012a).

  16. For the full results, we again refer to Appendices B and C of Verhelst and Van den Poel (2012a).

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Acknowledgments

The authors would like to thank Freddy Heylen, Gerdie Everaert, Gert Peersman, Emmanuel Dhyne, Sarah Lein and two anonymous referees for valuable comments. We have also benefited from comments received at the 18th International Conference on Computing in Economics and Finance (Prague, 2012) and the 6th World Conference of the Spatial Econometrics Association (Salvador de Bahia, 2012). We acknowledge support from the Belgian Program on Interuniversity Poles of Attraction, initiated by the Belgian State, Federal Office for scientific, technical and cultural affairs, contract UAP No. P 6/07. Benjamin Verhelst acknowledges financial support from the Research Foundation Flanders (FWO). Any remaining errors are ours.

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Verhelst, B., Van den Poel, D. Deep habits in consumption: a spatial panel analysis using scanner data. Empir Econ 47, 959–976 (2014). https://doi.org/10.1007/s00181-013-0776-4

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