2013
DOI: 10.1287/mksc.2013.0782
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A Direct Utility Model for Asymmetric Complements

Abstract: A symmetric complements refer to goods where one good is more dependent on the other, yet consumers receive enhanced utility from consuming both. Examples include garden hoses and sprinklers, chips and dip, and routine versus personalized services where the former has a broader base for utility generation and the latter is more dependent on the other's presence. Measuring asymmetric effects is difficult when all that is observed are the purchase quantities present in a consumer's market basket. We propose a di… Show more

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Cited by 62 publications
(23 citation statements)
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“…In Figure 3, a path diagram is presented to represent the Granger relationships among 15 selected product categories. (Wedel and Zhang, 2004;Walters, 1991;Lee et al, 2013;Hruschka, 2013), we also find that the interactions between pair of categories are asymmetric (as shown in Fig.3). For example, Carbonated beverage is affected by the promotion of Salty snack, but not vice versa.…”
Section: Category Level Interactionssupporting
confidence: 52%
“…In Figure 3, a path diagram is presented to represent the Granger relationships among 15 selected product categories. (Wedel and Zhang, 2004;Walters, 1991;Lee et al, 2013;Hruschka, 2013), we also find that the interactions between pair of categories are asymmetric (as shown in Fig.3). For example, Carbonated beverage is affected by the promotion of Salty snack, but not vice versa.…”
Section: Category Level Interactionssupporting
confidence: 52%
“…Thus, we should model not only incidence but also purchase quantity (e.g., Kim et al 2002). For example, Lee and Allenby (2013) showed how to incorporate discrete package sizes into a direct utility model. Most consumer product categories admit only a few different package sizes; for example, in the US beer market, the most common options for beer are 40, 72 or 144 fluid ounces.…”
Section: Multiple Goods and Quantitiesmentioning
confidence: 99%
“…Furthermore, small-sample inference, coupled with discrete demand, lends itself to the use of Bayesian estimation methods (Rossi et al 2005). Data augmentation is particularly helpful in dealing with discontinuities in demand space (Lee and Allenby 2013). …”
Section: Modeling Challengesmentioning
confidence: 99%
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“…Utility functions for demand models need to be developed that can cope with goods that are complements and goods that are tied, not just goods whose utility is of the additive separable form as in Eq. 17 (see for example Lee et al 2011). Additive separability is appropriate for goods that are substitutes, but not goods that are dependent on the consumption or presence of other goods.…”
Section: Extensionsmentioning
confidence: 99%