Information Disclosure and Pricing Policies for Sales of Network Goods

成果类型:
Article
署名作者:
Hu, Ming; Wang, Zizhuo; Feng, Yinbo
署名单位:
University of Toronto; University of Minnesota System; University of Minnesota Twin Cities; The Chinese University of Hong Kong, Shenzhen; Shanghai University of Finance & Economics
刊物名称:
OPERATIONS RESEARCH
ISSN/ISSBN:
0030-364X
DOI:
10.1287/opre.2019.1950
发表日期:
2020
页码:
1162-1177
关键词:
compatibility COMPETITION markdowns
摘要:
We study a two-period model in which a firm faces the problem of deciding whether to commit to sales volume disclosure under market size uncertainty when selling a network good to forward-looking customers who time their purchases. If the first-period sales volume is disclosed, the second-period customers will base their purchase decisions on this information. If the sales volume is not disclosed, all customers will make purchase decisions based on their estimate of market size. We identify two countervailing effects of sales disclosure: (1) a prodisclosure Matthew effect (the benefit of a realized large market size tends to outweigh the loss of a realized small one) and (2) an antidisclosure saturation effect (for a sufficiently large market, customers would make a purchase anyway even without knowing the realized market size but might be discouraged if observing a realized small one). With exogenous prices, we show that committing to sales disclosure is a dominating (dominated) policy when the expected network benefit is relativelyweak (strong). We also examine three endogenous pricing scenarios. First, under state-independent pricing, committing to sales disclosure is better off if the customer valuation distribution has a high probability of reaching very high values (i.e., a heavy tail). Second, if a firm can credibly preannounce a contingent pricing policy, committing to sales disclosure is always better off. Third, under contingent pricingwithout commitment, we showthat committing to sales disclosure is better off when delaying the purchase decision to the second period does not reduce the value much.