4.7 Article

The Value of Personalized Pricing

期刊

MANAGEMENT SCIENCE
卷 67, 期 10, 页码 6055-6070

出版社

INFORMS
DOI: 10.1287/mnsc.2020.3821

关键词

price discrimination; personalization; market segmentation

资金

  1. National Science Foundation, Division of Civil, Mechanical and Manufacturing Innovation [CMMI-1763000, CMMI-1661732, CMMI-1944428]

向作者/读者索取更多资源

Increased availability of high-quality customer information has led to a growing interest in personalized pricing strategies, which can potentially offer greater value compared to simple single-price strategies. By analyzing statistical data and customer features, the potential benefits of personalized pricing over traditional pricing models are examined to provide insights for different markets.
Increased availability of high-quality customer information has fueled interest in personalized pricing strategies, that is, strategies that predict an individual customer's valuation for a product and then offer a price tailored to that customer. Although the appeal of personalized pricing is clear, it may also incur large costs in the forms of market research, investment in information technology and analytics expertise, and branding risks. In light of these trade-offs, our work studies the value of personalized pricing strategies over a simple single-price strategy. We first provide closed-form lower and upper bounds on the ratio between the profits of an idealized personalized pricing strategy (first-degree price discrimination) and a single-price strategy. Our bounds depend on simple statistics of the valuation distribution and shed light on the types of markets for which personalized pricing has little or significant potential value. Second, we consider a feature-based pricing model where customer valuations can be estimated from observed features. We show how to transform our aforementioned bounds into lower and upper bounds on the value of feature-based pricing over single pricing depending on the degree to which the features are informative for the valuation. Finally, we demonstrate how to obtain sharper bounds by incorporating additional information about the valuation distribution (moments or shape constraints) by solving tractable linear optimization problems.

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